# What are 5 and 5 powers? ## 3

y se lee normalmente como “a elevado a la n”. Hay algunos exponentes especiales como el 2, que se lee al cuadrado, y el 3, que se lee al cubo. Exponentes mayores que el 3 o el cubo suelen leerse como elevados a la cuarta, quinta, sexta etc. potencia.

(a^{m})^{n}=(\Nsubrayado {a veces \cdots \ctimes a} _{m})}^{n}=n{comienza{casos}{subrayado} {{comienza{mátrix}}a veces &\cdots &\ctimes a veces \cdots &&\cdots \cdots &\cdots &\ctimes a{mátrix}}. {{m}}{end{cases}}=a^{m\cdot n}}

{{displaystyle}}(-a)^{1}=&-a(-a)^{2}=&(-a)\a tiempos (-a)=a^{2}(-a)^{3}=&{subrayado}(-a)\a tiempos (-a)} (-a)=-(a^{3})\Nvotos &\N(-a)^{n}=&\Nsubrayado {((-a)\Nvotos (-a))\Nvotos ((-a)\Nvotos (-a))} _{{texto{par}}=a^{n}(- a)^{n}=&{{subrayado} {((-a)\a tiempos (-a))\a tiempos ((-a)\a tiempos (-a))} _{n-1{texto{par por tanto es}}a^{n-1} {{veces (-a)}} _{n{\text{ impar}}})=-(a^{n}),\end{array}}}

{{displaystyle}} = {{comienzo{casos}} {{comienzo{matriz}} {{sobrecarga}} {{cancelación}} {{veces}} {{puntos}} {{cancelación}}} ^{n} { {sobrebrace {a veces \cdots \times a} ^{m-n}} {subbrace {{cancelar a}} {a veces \cdots \times {cancelar a}} _{n}}=a^{m-n}& {{texto{Si}}}m>n {{sobrecogimiento}} {{cancelación}} {{veces}} {{puntos}} {{veces}} {{cancelación}} {{a}}. ^{m}} {{subrayado}} {{cancelación}} {veces} {puntos} {cancelación}} {{n}}=1& {{texto{Si}}=n {{sobrecubierta}} {{cancelación{a}} {veces{cdots} {veces{cancelación{a}}} ^{m}} {{subrayar} {{cancelar}} tiempos {{cdots}} tiempos {{cancelar}} _{m}} {{subrayado} {{veces}} {{puntos}} _{n-m}}={frac {1}{a^{m}}} y {{texto{Si}} {{n}}end{matriz}} {{casos}}}

## What is the power of 2 raised to 5?

You may ask, what is the power of 2 to the 5th? 2 to the 5th is 32.

## How to read a number raised to 5?

For example, 35 is read as “3 raised to the fifth power.” A value that can be multiplied by itself to get the original number.

### 5

2 raised to the 4th power is just multiplying the base as many times as your exponent indicates. For this example 2 raised to the 4th power is 16 because 2x2x2x2x2=16 Write an answerMonica C.M.A power is formed by a base and an exponent.

Because 2×2=4 4×2=8 8×2=16 16×2=32Write an answerMayra In 2⁴ which we call or know as two squared or two to the second power, where the (2) is the base and the (⁴) is the exponent and we represent 2⁴ as 2⁴ .

Help me please – given the following equations classify each of its parts MathematicsAngélica Golindano 1 answersReproduce the model of the seed pump considering its spherical model. d. If we want to cover with paper the whole surface of the spherical seed pump, how much paper will be necessary to protect it? MathematicsFrame 2 answersHow is the square root made? MathematicsDavid 11 answers.

### How to calculate the power example?

Powers are used to write a multiplication formed by several equal numbers in a more simplified way. For example, 5 x 5 x 5 x 5 x 5. We are multiplying 4 times the number 5. To put it in power form we write the 5 first and at the top right we write the 4 in small.

### How much is 2 to the 3?

We have that 2 to the 3 equals 8 and 10 to the 3 equals 1000.

### Power Calculator

Exponent Rules An exponent applies only to the value immediately to its left. When a quantity in parentheses is raised to a power, the exponent applies to everything inside the parentheses.     To multiply two terms that have the same base, add their exponents. (nx)(ny)=nx+y To raise the power to a power, multiply the exponents. (nx)y= nxy Simplify the expression, keeping the answer in exponential notation.     (23 – 22)4 A) 224

### What is the result from 3 to 5?

Three to the fifth is the same as 5 cubed.

### How do you spell two to the fifth?

You can read 25 as “two to the fifth power” or “two to the five power.” Read 84 as “eight to the fourth power” or “eight to the power four.” This format can be used to read any number written in exponential notation.

### What is empowerment 10 examples?

Powers of base 10 are all those whose base is 10. For example 102, 103, 104. They are very easy to calculate: 102 = 10 x 10 = 100 (102 is 1 followed by two zeros)

### 5

Presentation of the topic: “Powers (unit summary). Unit 5: Powers As you may have already realized, powers are an important tool that will allow you to solve.”- Transcript of the presentation:

Unit 5: Powers As you may have already realized, powers are an important tool that will allow you to solve many mathematical problems and, with what you have learned so far, you will be able to solve exercises of the type: [(2 7 3 7 7 ) : (6 2 6 3 ) ] + 5 0 1 5 5 However, to solve them, it is necessary to apply the concepts and properties of powers that we have studied in this unit.