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How do you simplify 5 to the third power?
Answer: The value of 5 raised to power of 3 is 53 = 125. Explanation: 53 = 5 × 5 × 5 = 125.
How do you simplify powers?
To simplify a power of a power, you multiply the exponents, keeping the base the same. For example, (23)5 = 215. For any positive number x and integers a and b: (xa)b= xa· b. Simplify.
What is 3 with the power of 3?
| Powers of 3 | Powers of 9 |
|---|---|
| 33=27 | 93=729 |
| 34=81 | 94=6561 |
| 35=243 | 95=59,049 |
| 36=729 | 96=531,441 |
How do you simplify 5x 3?
Answer and Explanation: Simplifying (5x)3 gives 125×3.
How do you simplify 3?
Rather than simplifying, you can use its definition: the factorial of a number is the product of all the numbers from 1 to the number itself. So, 3! =1⋅2⋅3=6 .
How do you simplify complex numbers?
To divide complex numbers, write the division as a fraction. Then, multiply both the numerator and the denominator by the conjugate of the denominator. Then, simplify using FOIL or the Distributive Property. Simplifying complex numbers is essential in understanding how complex numbers work in their various operations.
How do you read x3 in math?
In the language of algebra, x3 (read “x to the third power”) means “x multiplied by itself three times“, or x · x · x. To find the value of real numbers raised to exponents, just multiply the large number attached to the exponent (called the base) by itself the indicated number of times.
What is the exponent in 5 raised to the power 3?
Answer: The value of 5 raised to power of 3 is 53 = 125. Explanation: 53 = 5 × 5 × 5 = 125.
What does 5 to the 3rd mean?
In mathematical terms, 5 is the base and 3 is the exponent as follows: 53. The problem above (5 to the 3rd power) means that you multiply 5 by 5 by 5. In other words, 5 × 5 × 5.
Simplify xxx | Mathway
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How to simplify x-x-x | Physics Forums
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What is 5 to the 3rd power? [Solved]
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Simplifying Algebraic Expressions With Parentheses & Variables – Combining Like Terms – Algebra – YouTube
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Simplify by Using the Product, Quotient, and Power Rules
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Learn how to simplify 4th root of a variable exponent using prime factorization – YouTube
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Simplify x-x-x – Gauthmath
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How do you simplify x x x? – Answers
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csc(x) - Table of Contents:
Algebra
A polynomial of degree zero is a constant term
The grouping method of factoring can still be used when only some of the terms share a common factor A True B False
The sum or difference of p and q is the of the x-term in the trinomial
A number a power of a variable or a product of the two is a monomial while a polynomial is the of monomials
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How to Simplify Exponents | Sciencing
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- Summary of article content: Articles about How to Simplify Exponents | Sciencing Simplify an exponent raised to another power by multiplying the exponents … x to the 12th power [(x3)4 = x12], or (xxx)(xxx)(xxx)(xxx) = (xxxxxxxxxxxx). …
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Exponent Rules for Addition
How to Turn Fractions Into Integers
How to Write a Rational Number as the Quotient of Two Integers
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How to Divide Rational Numbers
Methods for Factoring Trinomials
CliffsNotes Algebra I Practice Pack – Mary Jane Sterling – Google Sách
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Student Study and Solutions Manual for Larson’s Precalculus with Limits – Ron Larson – Google Sách
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Student Study and Solutions Manual for Larson’s Algebra & Trigonometry – Ron Larson – Google Sách
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Application of Number – Brian Gaulter, Leslye Buchanan – Google Sách
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Grants management additional actions needed to streamline and simplify … – Google Sách
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How to Simplify Exponents
Exponents represent shorthand notations of repeated multiplications, often written with the number or variable to be multiplied followed by a superscript value for the number of multiplications. The equation x times x times x times x can be rewritten as (xxxx) or x4 (note that the four is written as a superscript but may not be displayed). Exponents are read as the value to a given power, with the previous example read as “x to the fourth power”. Numbers or variables raised to the second power are simply called squared, and numbers raised to the third power are termed cubed. Multiplying and dividing exponents of similar variables or numbers only requires basic arithmetic skills of adding, subtracting and multiplying.
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