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HOW TO SOLVE SECOND-DEGREE EQUATIONS STEP BY STEP The first step in solving complete second degree equations is to identify the constants correctly. As we have said before, constants are the numbers that go in front of x squared, x and the term that does not carry x. Let’s take an example: In this case, in front of x squared, there is nothing, therefore a = 1. OPERATIONS WITH POWERS WITH THE SAME AND DIFFERENT BASESEE MORE ONEKUATIO.COM
DIRECT RULE OF THREE AND RULE OF THREE INVERSE. EXERCISES The more workers, the less time they will take, then you have to use an inverse rule of three. First of all we have to pass the months to days, by means of a direct rule of three: And now we work with the data of the problem in days, which is what they ask us: 1 tap with a certain flow takes 30 minutes to fill a tank. IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED Image of quadratic functions or second degree functions. To calculate the image of the second degree functions, you could also calculate it by obtaining the mastery of its inverse function, but we will calculate it with another method. FACTOR THEOREM AND FACTORIZATION OF POLYNOMIALS. EXERCISES That is, we can express the polynomial as the product of two polynomials, that is, as the product of two factors. Let’s see it with an example. We have the following polynomial: We know that x=2 is a root of the polynomial, since the value of polynomial is 0 for x=2: Therefore, if we divide the polynomial into x-2, that is, between abinomial
CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMSSEE MORE ONEKUATIO.COM
PROPERTIES OF THE POWERS. EXAMPLES SOLVED STEP BY STEP. What is a power. What is a power? A power is a product of factors that are repeated a certain number of times. The repeating factor is the base and the number of times it is repeated is the exponent. MULTIPLICATION OR PRODUCT OF MATRICES. EXERCISES SOLVED How to multiply matrices. Matrices product. To multiply two matrices, a very important condition must be met: The number of columns in the first matrix must be equal to the number of rows in the second matrix. SUM AND SUBTRACTION OF POWER FROM THE SAME BASE. RESOLVED How is the addition and subtraction of powers that have the same base made? The properties of the powers are applied when we have multiplication or division of powers, but how to operate with the addition and subtraction of powers? ROOT PROPERTIES: APPLICATION AND EXAMPLES SOLVED STEP BY STEPSEE MOREON EKUATIO.COM
HOW TO SOLVE SECOND-DEGREE EQUATIONS STEP BY STEP The first step in solving complete second degree equations is to identify the constants correctly. As we have said before, constants are the numbers that go in front of x squared, x and the term that does not carry x. Let’s take an example: In this case, in front of x squared, there is nothing, therefore a = 1. OPERATIONS WITH POWERS WITH THE SAME AND DIFFERENT BASESEE MORE ONEKUATIO.COM
DIRECT RULE OF THREE AND RULE OF THREE INVERSE. EXERCISES The more workers, the less time they will take, then you have to use an inverse rule of three. First of all we have to pass the months to days, by means of a direct rule of three: And now we work with the data of the problem in days, which is what they ask us: 1 tap with a certain flow takes 30 minutes to fill a tank. IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED Image of quadratic functions or second degree functions. To calculate the image of the second degree functions, you could also calculate it by obtaining the mastery of its inverse function, but we will calculate it with another method. FACTOR THEOREM AND FACTORIZATION OF POLYNOMIALS. EXERCISES That is, we can express the polynomial as the product of two polynomials, that is, as the product of two factors. Let’s see it with an example. We have the following polynomial: We know that x=2 is a root of the polynomial, since the value of polynomial is 0 for x=2: Therefore, if we divide the polynomial into x-2, that is, between abinomial
CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMSSEE MORE ONEKUATIO.COM
PROPERTIES OF THE POWERS. EXAMPLES SOLVED STEP BY STEP. What is a power. What is a power? A power is a product of factors that are repeated a certain number of times. The repeating factor is the base and the number of times it is repeated is the exponent. MULTIPLICATION OR PRODUCT OF MATRICES. EXERCISES SOLVED How to multiply matrices. Matrices product. To multiply two matrices, a very important condition must be met: The number of columns in the first matrix must be equal to the number of rows in the second matrix. SUM AND SUBTRACTION OF POWER FROM THE SAME BASE. RESOLVED How is the addition and subtraction of powers that have the same base made? The properties of the powers are applied when we have multiplication or division of powers, but how to operate with the addition and subtraction of powers? BASIC CONCEPTS OF STATISTICS AND TYPES OF VARIABLES. EXAMPLES. Now I’m going to explain the basic concepts of statistics that we need before solving any problem, with simple examples, as well as the types of variables that exist.. To begin to understand statistical exercises, you need to know perfectly these basic statistical conceptsand know at
TYPES OF TWO EQUATION SYSTEMS WITH TWO UNKNOWNS. EXAMPLES Let’s solve a system of two equations to see it: Without knowing that it is an incompatible system, we begin to solve it. We clear x in the first equation: And this value of x replaced it in the second equation: I operate and clear the y: I am left with a number divided by zero. A number cannot be divided by zero, so the system has nosolution.
CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMS Geometric interpretation of Riemann sums. An integral defined in an interval gives us the value of the area enclosed between a function f(x) and the x-axis in an OPERATIONS WITH VECTORS. EXERCISES RESOLVED STEP BY STEP. The vector resulting from the multiplication of the number by the vector will be a vector with the same direction and sense as the vector, but its size will be as much larger than the value of thenumber.
RATIONAL INTEGRALS WITH DIFFERENT REAL ROOTS. EXERCISES 1.1 – Q (x) has distinct real roots. 1.2 – Q (x) has multiple real roots. 1.3 – Q (x) has complex roots. The other group that we can distinguish between integrals of rational functions is: 2 – That the degree of the polynomial of the numerator is greater than or equal to the degree of the polynomial of the denominator. THE RUFFINI'S RULE. STEP BY STEP EXPLANATION. SOLVED EXAMPLES. Ruffini’s rule to solve equations and factoring. As we discussed in the introduction, the Ruffini’s rule is used to solve third-degree or higher equations. To solve first-degree equations we use one method, for second-degree equations we use another method and to solve the third-degree or greater equations, or in other words, for equations of greater than two degrees, we use the Ruffini OPERATIONS COMBINED WITH FRACTIONS. STEP-BY-STEP EXERCISES The result should always be simplified whenever possible. When we explained how to simplify fractions, we saw that two methods can be used. When, as in this case, the numbers are relatively high, it is advisable to use the second method, which consists of breaking down the numerator and denominator into factors and then annulling the factors that are repeated up and down. COMPOSITION OF FUNCTIONS. COMPOSITE FUNCTION PROPERTIES Next I’m going to explain what the composition of functions consists of in an easy way, with exercises solved step by step. I will explain what a composite function is and what its properties are. INDETERMINATIONS ZERO FOR INFINITY, INFINITE-INFINITE AND Now I will explain how to calculate limits with indeterminations zero for infinity, infinity minus infinity and 1 raised to infinity.We will see it in detail while with step-by-step exercises resolved. The resolution of these indeterminations are chained with other types of indeterminations such as infinity among infinity, so you must also know how to resolve that indetermination (you have it HOW TO SOLVE FRACTIONAL EXPONENT POWERS. SOLVED EXERCISES. To solve a fractional exponent power, you must pass from power to root form according to this formula: When you have a power with fractional exponent, it is the same as if you had a root, where the denominator of the exponent is the index of the root and the numerator of the exponent is the exponent of the radicand (content of the root). ROOT PROPERTIES: APPLICATION AND EXAMPLES SOLVED STEP BY STEPSEE MOREON EKUATIO.COM
CLASES DE MATEMÁTICAS ONLINE DIFERENTES. ESO Y …TRANSLATE THIS PAGE En Ekuatio, las clases de matemáticas online son distintas a lo que estás acostumbrado a ver. Puedes aprender matemáticas desde casa, a tu ritmo, pero no tienes que quedar conmigo a ninguna hora.. Tienes disponible una plataforma con cursos de matemáticas online, explicados muy despacio, paso a paso, de temas concretos, que están estructurados en lecciones en las que puedes practicar con IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED Image of quadratic functions or second degree functions. To calculate the image of the second degree functions, you could also calculate it by obtaining the mastery of its inverse function, but we will calculate it with another method. PROGRESIONES GEOMÉTRICAS: FÓRMULAS Y EJERCICIOS …TRANSLATE THISPAGE
A continuación vamos a ver en que consisten las progresiones geométricas y las fórmulas para calcular tanto su término general, su razón, la suma de los n primeros términos de una progresión geométrica, así como la suma de todos los términos de una progresión geométrica decreciente. ¡Empezamos! COMBINACIÓN LINEAL DE VECTORES. EJERCICIOS RESUELTOS …TRANSLATE THIS PAGESEE MORE ON EKUATIO.COM CIRCUITOS SERIE, PARALELO Y MIXTOS. EJERCICIOS …TRANSLATE THIS PAGE A continuación te voy a explicar cómo resolver circuitos en serie, paralelos y mixtos con ejercicios resueltos paso a paso. Veremos cómo calcular la resistencia total asociando resistencias en serie y en paralelo, cómo calcular la intensidad total o la que circula por algún elemento en concreto, así como tensiones y potencias, ya sean totales o parciales. COEFICIENTE DE CORRELACIÓN LINEAL O DE PEARSON. …TRANSLATE THISPAGE
Si has llegado hasta aquí es porque seguramente hay algún ejercicio que no sabes resolver y necesitas clases de matemáticas online.Si después de leer esto, quieres que te ayude a resolverlo o que te despeje alguna duda, puedes hacer dos cosas: o seguir buscando por Internet o contactar conmigo e ir directo al grano y ahorrarte tiempo. CONDENSADOR: QUÉ ES, CALCULO DE LA CAPACIDAD Y …TRANSLATE THIS PAGE A continuación te voy a explicar toda la información sobre el condensador: definición, cómo funciona, cómo calcular su capacidad, carga y descarga de un condensador, así REGLA DE TRES DIRECTA Y REGLA DE TRES INVERSA. …TRANSLATE THIS PAGE Ejercicios resueltos. En esta sección vamos a explicar paso a paso cómo se realiza una regla de tres directa y una regla de tres inversa. Si has llegado hasta aquí es porque seguramente hay algún ejercicio que no sabes resolver y necesitas clases de matemáticas online. Si después de leer esto, quieres que te ayude a resolverlo oque te
CÓMO CALCULAR EL ÁNGULO QUE FORMAN LAS AGUJAS DE …TRANSLATE THISPAGE
Por tanto, por cada minuto el horario avanza 0,5º. Así que para calcular el ángulo que forma el horario, además de multiplicar el número de horas que han pasado por 30º, también hay que multiplicar los minutos que tenemos por 0,5º ROOT PROPERTIES: APPLICATION AND EXAMPLES SOLVED STEP BY STEPSEE MOREON EKUATIO.COM
CLASES DE MATEMÁTICAS ONLINE DIFERENTES. ESO Y …TRANSLATE THIS PAGE En Ekuatio, las clases de matemáticas online son distintas a lo que estás acostumbrado a ver. Puedes aprender matemáticas desde casa, a tu ritmo, pero no tienes que quedar conmigo a ninguna hora.. Tienes disponible una plataforma con cursos de matemáticas online, explicados muy despacio, paso a paso, de temas concretos, que están estructurados en lecciones en las que puedes practicar con IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED Image of quadratic functions or second degree functions. To calculate the image of the second degree functions, you could also calculate it by obtaining the mastery of its inverse function, but we will calculate it with another method. PROGRESIONES GEOMÉTRICAS: FÓRMULAS Y EJERCICIOS …TRANSLATE THISPAGE
A continuación vamos a ver en que consisten las progresiones geométricas y las fórmulas para calcular tanto su término general, su razón, la suma de los n primeros términos de una progresión geométrica, así como la suma de todos los términos de una progresión geométrica decreciente. ¡Empezamos! COMBINACIÓN LINEAL DE VECTORES. EJERCICIOS RESUELTOS …TRANSLATE THIS PAGESEE MORE ON EKUATIO.COM CIRCUITOS SERIE, PARALELO Y MIXTOS. EJERCICIOS …TRANSLATE THIS PAGE A continuación te voy a explicar cómo resolver circuitos en serie, paralelos y mixtos con ejercicios resueltos paso a paso. Veremos cómo calcular la resistencia total asociando resistencias en serie y en paralelo, cómo calcular la intensidad total o la que circula por algún elemento en concreto, así como tensiones y potencias, ya sean totales o parciales. COEFICIENTE DE CORRELACIÓN LINEAL O DE PEARSON. …TRANSLATE THISPAGE
Si has llegado hasta aquí es porque seguramente hay algún ejercicio que no sabes resolver y necesitas clases de matemáticas online.Si después de leer esto, quieres que te ayude a resolverlo o que te despeje alguna duda, puedes hacer dos cosas: o seguir buscando por Internet o contactar conmigo e ir directo al grano y ahorrarte tiempo. CONDENSADOR: QUÉ ES, CALCULO DE LA CAPACIDAD Y …TRANSLATE THIS PAGE A continuación te voy a explicar toda la información sobre el condensador: definición, cómo funciona, cómo calcular su capacidad, carga y descarga de un condensador, así REGLA DE TRES DIRECTA Y REGLA DE TRES INVERSA. …TRANSLATE THIS PAGE Ejercicios resueltos. En esta sección vamos a explicar paso a paso cómo se realiza una regla de tres directa y una regla de tres inversa. Si has llegado hasta aquí es porque seguramente hay algún ejercicio que no sabes resolver y necesitas clases de matemáticas online. Si después de leer esto, quieres que te ayude a resolverlo oque te
CÓMO CALCULAR EL ÁNGULO QUE FORMAN LAS AGUJAS DE …TRANSLATE THISPAGE
Por tanto, por cada minuto el horario avanza 0,5º. Así que para calcular el ángulo que forma el horario, además de multiplicar el número de horas que han pasado por 30º, también hay que multiplicar los minutos que tenemos por 0,5º CLASES DE MATEMÁTICAS ONLINE DIFERENTES. ESO Y …TRANSLATE THIS PAGE En Ekuatio, las clases de matemáticas online son distintas a lo que estás acostumbrado a ver. Puedes aprender matemáticas desde casa, a tu ritmo, pero no tienes que quedar conmigo a ninguna hora.. Tienes disponible una plataforma con cursos de matemáticas online, explicados muy despacio, paso a paso, de temas concretos, que están estructurados en lecciones en las que puedes practicar con IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED Image of quadratic functions or second degree functions. To calculate the image of the second degree functions, you could also calculate it by obtaining the mastery of its inverse function, but we will calculate it with another method. SUM AND SUBTRACTION OF POWER FROM THE SAME BASE. RESOLVED How is the addition and subtraction of powers that have the same base made? The properties of the powers are applied when we have multiplication or division of powers, but how to operate with the addition and subtraction of powers? COMBINACIÓN LINEAL DE VECTORES. EJERCICIOS RESUELTOS …TRANSLATETHIS PAGE
Si has llegado hasta aquí es porque seguramente necesitas clases de matemáticas online.Si después de leer esto, quieres que te ayude a resolver algún ejercicio que se te resista o que te despeje alguna duda, puedes hacer dos cosas: o seguir buscando por Internet o contactar conmigo e ir directo al grano y ahorrarte tiempo. COEFICIENTE DE CORRELACIÓN LINEAL O DE PEARSON. …TRANSLATE THISPAGE
Si has llegado hasta aquí es porque seguramente hay algún ejercicio que no sabes resolver y necesitas clases de matemáticas online.Si después de leer esto, quieres que te ayude a resolverlo o que te despeje alguna duda, puedes hacer dos cosas: o seguir buscando por Internet o contactar conmigo e ir directo al grano y ahorrarte tiempo. EJERCICIOS RESUELTOS DE CIRCUITOS EN SERIE RL EN …TRANSLATE THISPAGE
A continuación vamos a cómo se resuelven los problemas de circuitos en serie RL, es decir, los que tienen una resistencia y una bobina en serie. ¡Empezamos! Si has llegado hasta aquí es porque hay algún ejercicio que no sabes resolver y necesitas clases de electrotecnia online y es muy probable que también necesites refuerzo en TEOREMA DE ROLLE: EXPLICACIÓN, APLICACIÓN Y …TRANSLATE THIS PAGE O lo que es lo mismo, en ese punto hay un máximo.. La pendiente también es igual a 0 cuando hay un mínimo. Así que, lo que el teorema de Rolle nos quiere decir es que en un intervalo cualquiera , si se cumplen las hipótesis del teorema, habrá al menos un punto que sea un máximo o un mínimo y por tanto su derivada seaiguala 0.
CÓMO CALCULAR EL ÁNGULO QUE FORMAN LAS AGUJAS DE …TRANSLATE THISPAGE
Por tanto, por cada minuto el horario avanza 0,5º. Así que para calcular el ángulo que forma el horario, además de multiplicar el número de horas que han pasado por 30º, también hay que multiplicar los minutos que tenemos por 0,5º NÚMEROS NATURALES: DEFINICIÓN, REPRESENTACIÓN Y …TRANSLATE THISPAGE
Si has llegado hasta aquí es porque seguramente hay algún ejercicio que no sabes resolver y necesitas clases de matemáticas online.Si después de leer esto, quieres que te ayude a resolverlo o que te despeje alguna duda, puedes hacer dos cosas: o seguir buscando por Internet o contactar conmigo e ir directo al grano y ahorrarte tiempo. LOGARITMOS: COMO RESOLVÊ-LOS. EXERCÍCIOS RESOLVIDOSTRANSLATE THISPAGE
Com estes cinco exemplos você já sabe como resolver logaritmos de diferentes bases e expressos de diferentes maneiras Uma vez que tenhamos clareza sobre o que é um logaritmo e como ele é resolvido, vamos ver o que é um logaritmo neperiano. ROOT PROPERTIES: APPLICATION AND EXAMPLES SOLVED STEP BY STEPSEE MOREON EKUATIO.COM
OPERATIONS WITH POWERS WITH THE SAME AND DIFFERENT BASESEE MORE ONEKUATIO.COM
HOW TO SOLVE SECOND-DEGREE EQUATIONS STEP BY STEP The first step in solving complete second degree equations is to identify the constants correctly. As we have said before, constants are the numbers that go in front of x squared, x and the term that does not carry x. Let’s take an example: In this case, in front of x squared, there is nothing, therefore a = 1. MULTIPLICATION OR PRODUCT OF MATRICES. EXERCISES SOLVED How to multiply matrices. Matrices product. To multiply two matrices, a very important condition must be met: The number of columns in the first matrix must be equal to the number of rows in the second matrix. IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED The image is the range of values of f (x) for which there is a value of x . It is designated as Im f: The image of a function can also be called a path or range. In other words, they are the values of f (x) in which the function exists. Graphically you look at the y-axis, (since f (x) and y, it’s the same). FACTOR THEOREM AND FACTORIZATION OF POLYNOMIALS. EXERCISES That is, we can express the polynomial as the product of two polynomials, that is, as the product of two factors. Let’s see it with an example. We have the following polynomial: We know that x=2 is a root of the polynomial, since the value of polynomial is 0 for x=2: Therefore, if we divide the polynomial into x-2, that is, between abinomial
PROPERTIES OF THE POWERS. EXAMPLES SOLVED STEP BY STEP. What is a power. What is a power? A power is a product of factors that are repeated a certain number of times. The repeating factor is the base and the number of times it is repeated is the exponent. CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMSSEE MORE ONEKUATIO.COM
DIRECT RULE OF THREE AND RULE OF THREE INVERSE. EXERCISES The more workers, the less time they will take, then you have to use an inverse rule of three. First of all we have to pass the months to days, by means of a direct rule of three: And now we work with the data of the problem in days, which is what they ask us: 1 tap with a certain flow takes 30 minutes to fill a tank. SUM AND SUBTRACTION OF POWER FROM THE SAME BASE. RESOLVED Next I’ll explain how to operate when you have addition and subtraction of power with the same base. Índice de Contenidos 1 Addition and subtraction of power from the same base, when the base is a variable. 2 Addition and subtraction of powers of equal base, when the base is a number. 3 Addition and subtract powerssquared.
ROOT PROPERTIES: APPLICATION AND EXAMPLES SOLVED STEP BY STEPSEE MOREON EKUATIO.COM
OPERATIONS WITH POWERS WITH THE SAME AND DIFFERENT BASESEE MORE ONEKUATIO.COM
HOW TO SOLVE SECOND-DEGREE EQUATIONS STEP BY STEP The first step in solving complete second degree equations is to identify the constants correctly. As we have said before, constants are the numbers that go in front of x squared, x and the term that does not carry x. Let’s take an example: In this case, in front of x squared, there is nothing, therefore a = 1. MULTIPLICATION OR PRODUCT OF MATRICES. EXERCISES SOLVED How to multiply matrices. Matrices product. To multiply two matrices, a very important condition must be met: The number of columns in the first matrix must be equal to the number of rows in the second matrix. IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED The image is the range of values of f (x) for which there is a value of x . It is designated as Im f: The image of a function can also be called a path or range. In other words, they are the values of f (x) in which the function exists. Graphically you look at the y-axis, (since f (x) and y, it’s the same). FACTOR THEOREM AND FACTORIZATION OF POLYNOMIALS. EXERCISES That is, we can express the polynomial as the product of two polynomials, that is, as the product of two factors. Let’s see it with an example. We have the following polynomial: We know that x=2 is a root of the polynomial, since the value of polynomial is 0 for x=2: Therefore, if we divide the polynomial into x-2, that is, between abinomial
PROPERTIES OF THE POWERS. EXAMPLES SOLVED STEP BY STEP. What is a power. What is a power? A power is a product of factors that are repeated a certain number of times. The repeating factor is the base and the number of times it is repeated is the exponent. CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMSSEE MORE ONEKUATIO.COM
DIRECT RULE OF THREE AND RULE OF THREE INVERSE. EXERCISES The more workers, the less time they will take, then you have to use an inverse rule of three. First of all we have to pass the months to days, by means of a direct rule of three: And now we work with the data of the problem in days, which is what they ask us: 1 tap with a certain flow takes 30 minutes to fill a tank. SUM AND SUBTRACTION OF POWER FROM THE SAME BASE. RESOLVED Next I’ll explain how to operate when you have addition and subtraction of power with the same base. Índice de Contenidos 1 Addition and subtraction of power from the same base, when the base is a variable. 2 Addition and subtraction of powers of equal base, when the base is a number. 3 Addition and subtract powerssquared.
CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMS Geometric interpretation of Riemann sums. An integral defined in an interval gives us the value of the area enclosed between a function f(x) and the x-axis in an TYPES OF EVENTS AND OPERATION WITH EVENTS. RESOLVED EXAMPLES. For example, “taking out 2 tickets” would be an event, since “taking out 2 tockets” is a part of the sample space that is “taking out 5 tickets”. The difference between the event and the elemental event is that the elemental event is the most basic event (the same as the elements of a BASIC CONCEPTS OF STATISTICS AND TYPES OF VARIABLES. EXAMPLES. Now I’m going to explain the basic concepts of statistics that we need before solving any problem, with simple examples, as well as the types of variables that exist.. To begin to understand statistical exercises, you need to know perfectly these basic statistical conceptsand know at
TYPES OF TWO EQUATION SYSTEMS WITH TWO UNKNOWNS. EXAMPLES Let’s solve a system of two equations to see it: Without knowing that it is an incompatible system, we begin to solve it. We clear x in the first equation: And this value of x replaced it in the second equation: I operate and clear the y: I am left with a number divided by zero. A number cannot be divided by zero, so the system has nosolution.
INDETERMINATIONS ZERO FOR INFINITY, INFINITE-INFINITE AND Now I will explain how to calculate limits with indeterminations zero for infinity, infinity minus infinity and 1 raised to infinity.We will see it in detail while with step-by-step exercises resolved. The resolution of these indeterminations are chained with other types of indeterminations such as infinity among infinity, so you must also know how to resolve that indetermination (you have it INDUCTION METHOD FOR SQUARE MATRICES. EXERCISES RESOLVED. Next I am going to explain to you what the induction method consists of for square matrices, with exercises solved step by step.. The successive powers of a square matrix A follow a certain pattern, which allows us to establish a hypothetical formula that is supposed to be fulfilled for A elevated to n, which will then have to be demonstratedby induction.
HOW TO CALCULATE MAXIMUMS, MINIMUMS, AND INFLECTION POINTS In this lesson I am going to teach you how to calculate maximums, minimums and inflection points of a function when you don’t have its graph.. The relative extremes of a function are maximums, minimums and inflection points (point where the function goes from concave to convex and vice versa). CLASES DE MATEMÁTICAS ONLINE DIFERENTES. ESO Y …TRANSLATE THIS PAGE En Ekuatio, las clases de matemáticas online son distintas a lo que estás acostumbrado a ver. Puedes aprender matemáticas desde casa, a tu ritmo, pero no tienes que quedar conmigo a ninguna hora.. Tienes disponible una plataforma con cursos de matemáticas online, explicados muy despacio, paso a paso, de temas concretos, que están estructurados en lecciones en las que puedes practicar con HOW TO SOLVE FRACTIONAL EXPONENT POWERS. SOLVED EXERCISES. To solve a fractional exponent power, you must pass from power to root form according to this formula: When you have a power with fractional exponent, it is the same as if you had a root, where the denominator of the exponent is the index of the root and the numerator of the exponent is the exponent of the radicand (content of the root). HOW TO CALCULATE THE DETERMINANT OF AN ORDER 3 AND ORDER 4 The result is the same as when we chose row 1, as it could not be otherwise, but this time, we have had to perform fewer calculations, since being 0 one of its elements, this term is cancelled. ROOT PROPERTIES: APPLICATION AND EXAMPLES SOLVED STEP BY STEPSEE MOREON EKUATIO.COM
OPERATIONS WITH POWERS WITH THE SAME AND DIFFERENT BASESEE MORE ONEKUATIO.COM
HOW TO SOLVE SECOND-DEGREE EQUATIONS STEP BY STEP The first step in solving complete second degree equations is to identify the constants correctly. As we have said before, constants are the numbers that go in front of x squared, x and the term that does not carry x. Let’s take an example: In this case, in front of x squared, there is nothing, therefore a = 1. IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED The image is the range of values of f (x) for which there is a value of x . It is designated as Im f: The image of a function can also be called a path or range. In other words, they are the values of f (x) in which the function exists. Graphically you look at the y-axis, (since f (x) and y, it’s the same). MULTIPLICATION OR PRODUCT OF MATRICES. EXERCISES SOLVED How to multiply matrices. Matrices product. To multiply two matrices, a very important condition must be met: The number of columns in the first matrix must be equal to the number of rows in the second matrix. FACTOR THEOREM AND FACTORIZATION OF POLYNOMIALS. EXERCISES That is, we can express the polynomial as the product of two polynomials, that is, as the product of two factors. Let’s see it with an example. We have the following polynomial: We know that x=2 is a root of the polynomial, since the value of polynomial is 0 for x=2: Therefore, if we divide the polynomial into x-2, that is, between abinomial
PROPERTIES OF THE POWERS. EXAMPLES SOLVED STEP BY STEP. What is a power. What is a power? A power is a product of factors that are repeated a certain number of times. The repeating factor is the base and the number of times it is repeated is the exponent. CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMSSEE MORE ONEKUATIO.COM
DIRECT RULE OF THREE AND RULE OF THREE INVERSE. EXERCISES The more workers, the less time they will take, then you have to use an inverse rule of three. First of all we have to pass the months to days, by means of a direct rule of three: And now we work with the data of the problem in days, which is what they ask us: 1 tap with a certain flow takes 30 minutes to fill a tank. SUM AND SUBTRACTION OF POWER FROM THE SAME BASE. RESOLVED Next I’ll explain how to operate when you have addition and subtraction of power with the same base. Índice de Contenidos 1 Addition and subtraction of power from the same base, when the base is a variable. 2 Addition and subtraction of powers of equal base, when the base is a number. 3 Addition and subtract powerssquared.
ROOT PROPERTIES: APPLICATION AND EXAMPLES SOLVED STEP BY STEPSEE MOREON EKUATIO.COM
OPERATIONS WITH POWERS WITH THE SAME AND DIFFERENT BASESEE MORE ONEKUATIO.COM
HOW TO SOLVE SECOND-DEGREE EQUATIONS STEP BY STEP The first step in solving complete second degree equations is to identify the constants correctly. As we have said before, constants are the numbers that go in front of x squared, x and the term that does not carry x. Let’s take an example: In this case, in front of x squared, there is nothing, therefore a = 1. IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED The image is the range of values of f (x) for which there is a value of x . It is designated as Im f: The image of a function can also be called a path or range. In other words, they are the values of f (x) in which the function exists. Graphically you look at the y-axis, (since f (x) and y, it’s the same). MULTIPLICATION OR PRODUCT OF MATRICES. EXERCISES SOLVED How to multiply matrices. Matrices product. To multiply two matrices, a very important condition must be met: The number of columns in the first matrix must be equal to the number of rows in the second matrix. FACTOR THEOREM AND FACTORIZATION OF POLYNOMIALS. EXERCISES That is, we can express the polynomial as the product of two polynomials, that is, as the product of two factors. Let’s see it with an example. We have the following polynomial: We know that x=2 is a root of the polynomial, since the value of polynomial is 0 for x=2: Therefore, if we divide the polynomial into x-2, that is, between abinomial
PROPERTIES OF THE POWERS. EXAMPLES SOLVED STEP BY STEP. What is a power. What is a power? A power is a product of factors that are repeated a certain number of times. The repeating factor is the base and the number of times it is repeated is the exponent. CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMSSEE MORE ONEKUATIO.COM
DIRECT RULE OF THREE AND RULE OF THREE INVERSE. EXERCISES The more workers, the less time they will take, then you have to use an inverse rule of three. First of all we have to pass the months to days, by means of a direct rule of three: And now we work with the data of the problem in days, which is what they ask us: 1 tap with a certain flow takes 30 minutes to fill a tank. SUM AND SUBTRACTION OF POWER FROM THE SAME BASE. RESOLVED Next I’ll explain how to operate when you have addition and subtraction of power with the same base. Índice de Contenidos 1 Addition and subtraction of power from the same base, when the base is a variable. 2 Addition and subtraction of powers of equal base, when the base is a number. 3 Addition and subtract powerssquared.
CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMS Geometric interpretation of Riemann sums. An integral defined in an interval gives us the value of the area enclosed between a function f(x) and the x-axis in an TYPES OF EVENTS AND OPERATION WITH EVENTS. RESOLVED EXAMPLES. For example, “taking out 2 tickets” would be an event, since “taking out 2 tockets” is a part of the sample space that is “taking out 5 tickets”. The difference between the event and the elemental event is that the elemental event is the most basic event (the same as the elements of a BASIC CONCEPTS OF STATISTICS AND TYPES OF VARIABLES. EXAMPLES. Now I’m going to explain the basic concepts of statistics that we need before solving any problem, with simple examples, as well as the types of variables that exist.. To begin to understand statistical exercises, you need to know perfectly these basic statistical conceptsand know at
TYPES OF TWO EQUATION SYSTEMS WITH TWO UNKNOWNS. EXAMPLES Let’s solve a system of two equations to see it: Without knowing that it is an incompatible system, we begin to solve it. We clear x in the first equation: And this value of x replaced it in the second equation: I operate and clear the y: I am left with a number divided by zero. A number cannot be divided by zero, so the system has nosolution.
INDETERMINATIONS ZERO FOR INFINITY, INFINITE-INFINITE AND Now I will explain how to calculate limits with indeterminations zero for infinity, infinity minus infinity and 1 raised to infinity.We will see it in detail while with step-by-step exercises resolved. The resolution of these indeterminations are chained with other types of indeterminations such as infinity among infinity, so you must also know how to resolve that indetermination (you have it INDUCTION METHOD FOR SQUARE MATRICES. EXERCISES RESOLVED. Next I am going to explain to you what the induction method consists of for square matrices, with exercises solved step by step.. The successive powers of a square matrix A follow a certain pattern, which allows us to establish a hypothetical formula that is supposed to be fulfilled for A elevated to n, which will then have to be demonstratedby induction.
HOW TO CALCULATE MAXIMUMS, MINIMUMS, AND INFLECTION POINTS In this lesson I am going to teach you how to calculate maximums, minimums and inflection points of a function when you don’t have its graph.. The relative extremes of a function are maximums, minimums and inflection points (point where the function goes from concave to convex and vice versa). CLASES DE MATEMÁTICAS ONLINE DIFERENTES. ESO Y …TRANSLATE THIS PAGE En Ekuatio, las clases de matemáticas online son distintas a lo que estás acostumbrado a ver. Puedes aprender matemáticas desde casa, a tu ritmo, pero no tienes que quedar conmigo a ninguna hora.. Tienes disponible una plataforma con cursos de matemáticas online, explicados muy despacio, paso a paso, de temas concretos, que están estructurados en lecciones en las que puedes practicar con HOW TO SOLVE FRACTIONAL EXPONENT POWERS. SOLVED EXERCISES. To solve a fractional exponent power, you must pass from power to root form according to this formula: When you have a power with fractional exponent, it is the same as if you had a root, where the denominator of the exponent is the index of the root and the numerator of the exponent is the exponent of the radicand (content of the root). HOW TO CALCULATE THE DETERMINANT OF AN ORDER 3 AND ORDER 4 The result is the same as when we chose row 1, as it could not be otherwise, but this time, we have had to perform fewer calculations, since being 0 one of its elements, this term is cancelled. ROOT PROPERTIES: APPLICATION AND EXAMPLES SOLVED STEP BY STEPSEE MOREON EKUATIO.COM
OPERATIONS WITH POWERS WITH THE SAME AND DIFFERENT BASESEE MORE ONEKUATIO.COM
HOW TO SOLVE SECOND-DEGREE EQUATIONS STEP BY STEP The first step in solving complete second degree equations is to identify the constants correctly. As we have said before, constants are the numbers that go in front of x squared, x and the term that does not carry x. Let’s take an example: In this case, in front of x squared, there is nothing, therefore a = 1. IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED The image is the range of values of f (x) for which there is a value of x . It is designated as Im f: The image of a function can also be called a path or range. In other words, they are the values of f (x) in which the function exists. Graphically you look at the y-axis, (since f (x) and y, it’s the same). MULTIPLICATION OR PRODUCT OF MATRICES. EXERCISES SOLVED How to multiply matrices. Matrices product. To multiply two matrices, a very important condition must be met: The number of columns in the first matrix must be equal to the number of rows in the second matrix. FACTOR THEOREM AND FACTORIZATION OF POLYNOMIALS. EXERCISES That is, we can express the polynomial as the product of two polynomials, that is, as the product of two factors. Let’s see it with an example. We have the following polynomial: We know that x=2 is a root of the polynomial, since the value of polynomial is 0 for x=2: Therefore, if we divide the polynomial into x-2, that is, between abinomial
PROPERTIES OF THE POWERS. EXAMPLES SOLVED STEP BY STEP. What is a power. What is a power? A power is a product of factors that are repeated a certain number of times. The repeating factor is the base and the number of times it is repeated is the exponent. CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMSSEE MORE ONEKUATIO.COM
DIRECT RULE OF THREE AND RULE OF THREE INVERSE. EXERCISES The more workers, the less time they will take, then you have to use an inverse rule of three. First of all we have to pass the months to days, by means of a direct rule of three: And now we work with the data of the problem in days, which is what they ask us: 1 tap with a certain flow takes 30 minutes to fill a tank. SUM AND SUBTRACTION OF POWER FROM THE SAME BASE. RESOLVED Next I’ll explain how to operate when you have addition and subtraction of power with the same base. Índice de Contenidos 1 Addition and subtraction of power from the same base, when the base is a variable. 2 Addition and subtraction of powers of equal base, when the base is a number. 3 Addition and subtract powerssquared.
ROOT PROPERTIES: APPLICATION AND EXAMPLES SOLVED STEP BY STEPSEE MOREON EKUATIO.COM
OPERATIONS WITH POWERS WITH THE SAME AND DIFFERENT BASESEE MORE ONEKUATIO.COM
HOW TO SOLVE SECOND-DEGREE EQUATIONS STEP BY STEP The first step in solving complete second degree equations is to identify the constants correctly. As we have said before, constants are the numbers that go in front of x squared, x and the term that does not carry x. Let’s take an example: In this case, in front of x squared, there is nothing, therefore a = 1. IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED The image is the range of values of f (x) for which there is a value of x . It is designated as Im f: The image of a function can also be called a path or range. In other words, they are the values of f (x) in which the function exists. Graphically you look at the y-axis, (since f (x) and y, it’s the same). MULTIPLICATION OR PRODUCT OF MATRICES. EXERCISES SOLVED How to multiply matrices. Matrices product. To multiply two matrices, a very important condition must be met: The number of columns in the first matrix must be equal to the number of rows in the second matrix. FACTOR THEOREM AND FACTORIZATION OF POLYNOMIALS. EXERCISES That is, we can express the polynomial as the product of two polynomials, that is, as the product of two factors. Let’s see it with an example. We have the following polynomial: We know that x=2 is a root of the polynomial, since the value of polynomial is 0 for x=2: Therefore, if we divide the polynomial into x-2, that is, between abinomial
PROPERTIES OF THE POWERS. EXAMPLES SOLVED STEP BY STEP. What is a power. What is a power? A power is a product of factors that are repeated a certain number of times. The repeating factor is the base and the number of times it is repeated is the exponent. CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMSSEE MORE ONEKUATIO.COM
DIRECT RULE OF THREE AND RULE OF THREE INVERSE. EXERCISES The more workers, the less time they will take, then you have to use an inverse rule of three. First of all we have to pass the months to days, by means of a direct rule of three: And now we work with the data of the problem in days, which is what they ask us: 1 tap with a certain flow takes 30 minutes to fill a tank. SUM AND SUBTRACTION OF POWER FROM THE SAME BASE. RESOLVED Next I’ll explain how to operate when you have addition and subtraction of power with the same base. Índice de Contenidos 1 Addition and subtraction of power from the same base, when the base is a variable. 2 Addition and subtraction of powers of equal base, when the base is a number. 3 Addition and subtract powerssquared.
CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMS Geometric interpretation of Riemann sums. An integral defined in an interval gives us the value of the area enclosed between a function f(x) and the x-axis in an TYPES OF EVENTS AND OPERATION WITH EVENTS. RESOLVED EXAMPLES. For example, “taking out 2 tickets” would be an event, since “taking out 2 tockets” is a part of the sample space that is “taking out 5 tickets”. The difference between the event and the elemental event is that the elemental event is the most basic event (the same as the elements of a BASIC CONCEPTS OF STATISTICS AND TYPES OF VARIABLES. EXAMPLES. Now I’m going to explain the basic concepts of statistics that we need before solving any problem, with simple examples, as well as the types of variables that exist.. To begin to understand statistical exercises, you need to know perfectly these basic statistical conceptsand know at
TYPES OF TWO EQUATION SYSTEMS WITH TWO UNKNOWNS. EXAMPLES Let’s solve a system of two equations to see it: Without knowing that it is an incompatible system, we begin to solve it. We clear x in the first equation: And this value of x replaced it in the second equation: I operate and clear the y: I am left with a number divided by zero. A number cannot be divided by zero, so the system has nosolution.
INDETERMINATIONS ZERO FOR INFINITY, INFINITE-INFINITE AND Now I will explain how to calculate limits with indeterminations zero for infinity, infinity minus infinity and 1 raised to infinity.We will see it in detail while with step-by-step exercises resolved. The resolution of these indeterminations are chained with other types of indeterminations such as infinity among infinity, so you must also know how to resolve that indetermination (you have it INDUCTION METHOD FOR SQUARE MATRICES. EXERCISES RESOLVED. Next I am going to explain to you what the induction method consists of for square matrices, with exercises solved step by step.. The successive powers of a square matrix A follow a certain pattern, which allows us to establish a hypothetical formula that is supposed to be fulfilled for A elevated to n, which will then have to be demonstratedby induction.
HOW TO CALCULATE MAXIMUMS, MINIMUMS, AND INFLECTION POINTS In this lesson I am going to teach you how to calculate maximums, minimums and inflection points of a function when you don’t have its graph.. The relative extremes of a function are maximums, minimums and inflection points (point where the function goes from concave to convex and vice versa). CLASES DE MATEMÁTICAS ONLINE DIFERENTES. ESO Y …TRANSLATE THIS PAGE En Ekuatio, las clases de matemáticas online son distintas a lo que estás acostumbrado a ver. Puedes aprender matemáticas desde casa, a tu ritmo, pero no tienes que quedar conmigo a ninguna hora.. Tienes disponible una plataforma con cursos de matemáticas online, explicados muy despacio, paso a paso, de temas concretos, que están estructurados en lecciones en las que puedes practicar con HOW TO SOLVE FRACTIONAL EXPONENT POWERS. SOLVED EXERCISES. To solve a fractional exponent power, you must pass from power to root form according to this formula: When you have a power with fractional exponent, it is the same as if you had a root, where the denominator of the exponent is the index of the root and the numerator of the exponent is the exponent of the radicand (content of the root). HOW TO CALCULATE THE DETERMINANT OF AN ORDER 3 AND ORDER 4 The result is the same as when we chose row 1, as it could not be otherwise, but this time, we have had to perform fewer calculations, since being 0 one of its elements, this term is cancelled. OPERATIONS WITH POWERS WITH THE SAME AND DIFFERENT BASESEE MORE ONEKUATIO.COM
ROOT PROPERTIES: APPLICATION AND EXAMPLES SOLVED STEP BY STEPSEE MOREON EKUATIO.COM
IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED The image is the range of values of f (x) for which there is a value of x . It is designated as Im f: The image of a function can also be called a path or range. In other words, they are the values of f (x) in which the function exists. Graphically you look at the y-axis, (since f (x) and y, it’s the same). FACTOR THEOREM AND FACTORIZATION OF POLYNOMIALS. EXERCISESFACTORING POLYNOMIALS PRACTICEFACTORING POLYNOMIALS PRACTICE That is, we can express the polynomial as the product of two polynomials, that is, as the product of two factors. Let’s see it with an example. We have the following polynomial: We know that x=2 is a root of the polynomial, since the value of polynomial is 0 for x=2: Therefore, if we divide the polynomial into x-2, that is, between abinomial
POWERS WITH NEGATIVE EXPONENT AND NEGATIVE BASE. RESOLVED Next I will explain step by step how you have to operate with the negative exponent powers.We will also see how to operate with the powers that have a negative base. In short, I will teach you everything you need to know about the minus signs in the powers, whether they are at the base or in the exponent. SUM AND SUBTRACTION OF POWER FROM THE SAME BASE. RESOLVED Next I’ll explain how to operate when you have addition and subtraction of power with the same base. Índice de Contenidos 1 Addition and subtraction of power from the same base, when the base is a variable. 2 Addition and subtraction of powers of equal base, when the base is a number. 3 Addition and subtract powerssquared.
MULTIPLICATION OR PRODUCT OF MATRICES. EXERCISES SOLVEDHOW TO MULTIPLY MATRICES BY HANDHOW TO MULTIPLY 2X3 MATRICES How to multiply matrices. Matrices product. To multiply two matrices, a very important condition must be met: The number of columns in the first matrix must be equal to the number of rows in the second matrix. PROPERTIES OF THE POWERS. EXAMPLES SOLVED STEP BY STEP. What is a power. What is a power? A power is a product of factors that are repeated a certain number of times. The repeating factor is the base and the number of times it is repeated is the exponent. HOW TO SOLVE FRACTIONAL EXPONENT POWERS. SOLVED EXERCISES. To solve a fractional exponent power, you must pass from power to root form according to this formula: When you have a power with fractional exponent, it is the same as if you had a root, where the denominator of the exponent is the index of the root and the numerator of the exponent is the exponent of the radicand (content of the root). INDUCTION METHOD FOR SQUARE MATRICES. EXERCISES RESOLVED.SEE MORE ONEKUATIO.COM
OPERATIONS WITH POWERS WITH THE SAME AND DIFFERENT BASESEE MORE ONEKUATIO.COM
ROOT PROPERTIES: APPLICATION AND EXAMPLES SOLVED STEP BY STEPSEE MOREON EKUATIO.COM
IMAGE OF A FUNCTION. WHAT IT IS AND HOW IT IS CALCULATED The image is the range of values of f (x) for which there is a value of x . It is designated as Im f: The image of a function can also be called a path or range. In other words, they are the values of f (x) in which the function exists. Graphically you look at the y-axis, (since f (x) and y, it’s the same). FACTOR THEOREM AND FACTORIZATION OF POLYNOMIALS. EXERCISESFACTORING POLYNOMIALS PRACTICEFACTORING POLYNOMIALS PRACTICE That is, we can express the polynomial as the product of two polynomials, that is, as the product of two factors. Let’s see it with an example. We have the following polynomial: We know that x=2 is a root of the polynomial, since the value of polynomial is 0 for x=2: Therefore, if we divide the polynomial into x-2, that is, between abinomial
POWERS WITH NEGATIVE EXPONENT AND NEGATIVE BASE. RESOLVED Next I will explain step by step how you have to operate with the negative exponent powers.We will also see how to operate with the powers that have a negative base. In short, I will teach you everything you need to know about the minus signs in the powers, whether they are at the base or in the exponent. SUM AND SUBTRACTION OF POWER FROM THE SAME BASE. RESOLVED Next I’ll explain how to operate when you have addition and subtraction of power with the same base. Índice de Contenidos 1 Addition and subtraction of power from the same base, when the base is a variable. 2 Addition and subtraction of powers of equal base, when the base is a number. 3 Addition and subtract powerssquared.
MULTIPLICATION OR PRODUCT OF MATRICES. EXERCISES SOLVEDHOW TO MULTIPLY MATRICES BY HANDHOW TO MULTIPLY 2X3 MATRICES How to multiply matrices. Matrices product. To multiply two matrices, a very important condition must be met: The number of columns in the first matrix must be equal to the number of rows in the second matrix. PROPERTIES OF THE POWERS. EXAMPLES SOLVED STEP BY STEP. What is a power. What is a power? A power is a product of factors that are repeated a certain number of times. The repeating factor is the base and the number of times it is repeated is the exponent. HOW TO SOLVE FRACTIONAL EXPONENT POWERS. SOLVED EXERCISES. To solve a fractional exponent power, you must pass from power to root form according to this formula: When you have a power with fractional exponent, it is the same as if you had a root, where the denominator of the exponent is the index of the root and the numerator of the exponent is the exponent of the radicand (content of the root). INDUCTION METHOD FOR SQUARE MATRICES. EXERCISES RESOLVED.SEE MORE ONEKUATIO.COM
FACTOR THEOREM AND FACTORIZATION OF POLYNOMIALS. EXERCISES That is, we can express the polynomial as the product of two polynomials, that is, as the product of two factors. Let’s see it with an example. We have the following polynomial: We know that x=2 is a root of the polynomial, since the value of polynomial is 0 for x=2: Therefore, if we divide the polynomial into x-2, that is, between abinomial
CALCULATION OF AN INTEGRAL DEFINED BY THE RIEMANN SUMS Geometric interpretation of Riemann sums. An integral defined in an interval gives us the value of the area enclosed between a function f(x) and the x-axis in an BASIC CONCEPTS OF STATISTICS AND TYPES OF VARIABLES. EXAMPLES. Now I’m going to explain the basic concepts of statistics that we need before solving any problem, with simple examples, as well as the types of variables that exist.. To begin to understand statistical exercises, you need to know perfectly these basic statistical conceptsand know at
TYPES OF TWO EQUATION SYSTEMS WITH TWO UNKNOWNS. EXAMPLES Let’s solve a system of two equations to see it: Without knowing that it is an incompatible system, we begin to solve it. We clear x in the first equation: And this value of x replaced it in the second equation: I operate and clear the y: I am left with a number divided by zero. A number cannot be divided by zero, so the system has nosolution.
PROPERTIES OF THE POWERS. EXAMPLES SOLVED STEP BY STEP. What is a power. What is a power? A power is a product of factors that are repeated a certain number of times. The repeating factor is the base and the number of times it is repeated is the exponent. INDUCTION METHOD FOR SQUARE MATRICES. EXERCISES RESOLVED. Next I am going to explain to you what the induction method consists of for square matrices, with exercises solved step by step.. The successive powers of a square matrix A follow a certain pattern, which allows us to establish a hypothetical formula that is supposed to be fulfilled for A elevated to n, which will then have to be demonstratedby induction.
INDETERMINATIONS ZERO FOR INFINITY, INFINITE-INFINITE AND Now I will explain how to calculate limits with indeterminations zero for infinity, infinity minus infinity and 1 raised to infinity.We will see it in detail while with step-by-step exercises resolved. The resolution of these indeterminations are chained with other types of indeterminations such as infinity among infinity, so you must also know how to resolve that indetermination (you have it OPERATIONS WITH STEP-BY-STEP FRACTIONS. RESOLVED EXERCISES. Sum and Subtraction of Fractions. Fractions can only be added and subtracted when they have the same denominator. Therefore, if we have to add or subtract fractions with different denominator, we must carry out a previous step, which is to reduce the fractions to commondenominator.
COEFICIENTE DE CORRELACIÓN LINEAL O DE PEARSON. …TRANSLATE THISPAGE
Cómo calcular el coeficiente de correlación lineal. Ejercicio resuelto. Vamos a ver cómo calcular el coeficiente de correlación lineal mientras resolvemos el siguiente ejercicio: Se sabe que el número de clientes diarios de un núcleo de población que acuden aun
CONDENSADOR: QUÉ ES, CALCULO DE LA CAPACIDAD Y …TRANSLATE THIS PAGE A continuación te voy a explicar toda la información sobre el condensador: definición, cómo funciona, cómo calcular su capacidad, carga y descarga de un condensador, así como los tipos decondensadores
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Si tienes cualquier duda, me la puedes preguntar cuando quieras por WhatsApp o por email y yo te diré que conceptos necesitas dominarpara resolverla.
Los cursos son ideales si quieres APRENDER MATEMÁTICAS DESDE CERO, ya que están explicados desde el principio y las lecciones están divididas en conceptos muy simples, que serán muy fáciles de entender para ti y conforme vas avanzando, la dificultad va aumentandopoco a poco.
Si vives en España, estos son los niveles para los que puedes APRENDER MATEMÁTICAS ONLINE, equivalentes a clases online: • CLASES ONLINE DE MATEMÁTICAS 1º ESO • CLASES ONLINE DE MATEMÁTICAS 2º ESO • CLASES ONLINE DE MATEMÁTICAS 3º ESO • CLASES ONLINE DE MATEMÁTICAS 4º ESO • CLASES ONLINE DE MATEMÁTICAS 1º BACHILLERATO • CLASES ONLINE DE MATEMÁTICAS 2º BACHILLERATO Si vives en cualquier otro país, te recuerdo que los cursos de matemáticas online están orientados PARA ESTUDIANTES DE SECUNDARIA y son totalmente válidos. No recomiendo estas clases de matemáticas online impartidas mediante cursos para alumnos que no tengan interés por aprobar, pero si tienes ganas de aprender, te aseguro que vas a terminar entendiendo las matemáticas y aprobando el curso sin problemas. Clases de Matemáticas Online TUTORÍAS INTENSIVAS – PROFESOR DE MATEMÁTICAS ONLINE Si necesitas CLASES PARTICULARES DE MATEMÁTICAS para preparar algún examen de matemáticas, como de acceso a la universidad, acceso algún ciclo formativo de grado medio o de grado superior o simplemente porque quieres tener una formación más intensiva, puedo ser tu PROFESOR DE MATEMÁTICAS ONLINEparticular.
Por medio de unas TUTORÍAS INTENSIVAS, te ayudo a resolver todas las dudas que no te dejan avanzar. Te ayudo a que aprendas a resolver los problemas y ejercicios que no entiendes y te propongo ejercicios que me tendrás que enviar resueltos, para asegurarme de que lo entiendestodo perfectamente.
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QUÉ OPINAN DE MI?
Que gran ayuda me has dado. Estaba bloqueada con las ecuaciones y sin duda tus explicaciones me han aclarado todas mis dudas. No sé si es cómo lo explicas o qué, pero vales para enseñar. Llevaba 3 días dándole vueltas y tú con sólo 20 minutos me has aclarado todo.Muchas gracias!
YOLI, ESPAÑA
Gracias por ayudarme a resolver mis ejercicios yo sola. La verdad es que en mi colegio no entendía nada y gracias a tus explicaciones pude aprobar mi examen. ¡Muchas gracias!CINTHYA, ECUADOR
Con tu forma de explicar todo parece más fácil. Hay veces que una duda no te deja seguir y gracias a ti no me quedo atascado y puedoseguir estudiando.
ALEJANDRO, ESPAÑA
CÓMO RESOLVER LOS PROBLEMAS Y EJERCICIOS DE MATEMÁTICAS? No existe una fórmula mágica para RESOLVER LOS PROBLEMAS Y EJERCICIOS DE MATEMÁTICAS. Por mucho que te diga que debes entender bien lo que te están pidiendo, si no conoces el proceso de resolución para llegar a la solución, no te servirá de nada. Además cada problema o ejercicio, tiene una particularidad y saber llegar al resultado depende mucho de su naturaleza. Es muy difícil indicar qué pasos debes seguir en general para resolver problemas y ejercicios, como por ejemplo, ecuaciones de primer grado.
Las matemáticas son una asignatura en la que los conocimientos son acumulativos, es decir, los conceptos que aprendas en los niveles más bajos los necesitas para entender niveles más complejos, por eso es muy importante tener una buena base. A su vez, las matemáticas están divididas en diferentes ramas y necesitas dominar conceptos de varias ramas para saber aplicarlos. Si no entiendes perfectamente cada concepto, te será muy difícil comprender futuras y como consecuencia, tampoco sabrás resolver los ejercicios y problemas que te propongan. Por tanto, para saber cómo resolver los problemas y ejercicios de matemáticas, debes dominar varias ramas de las matemáticas.Matemáticas
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