Introduction for fractional power:
The fraction numbers are known as; a number which is in part of a whole numbers or rational numbers. In this fractional power term, power number is having numerator term and denominator term. That fractional power is raising to place to “power” of base numbers. Here in this article we are going to explain about the raising number to a fractional power. And solve some example problems in raising number of fractional power.
A Number Raising to a Fractional Power:
Here we are going to explain and discuss about a number raising to a fractional power operations.
Example: A number raised to a fraction is looks like this: `9^ (1/2) = 3`
Here, (1/2) is called the power or exponent term, and the 9 is called the base. The whole expressions are called as the power `(9^ (1/2))` . This power is called “a number (9) raised to the fraction number of (1/2)”.
It’s often called “9 raised to the fractional power (1/2)”.
This raising fractional power operation has been used all binary operators like addition, subtraction, multiplication, division and unary operators like positive and negative signs used.
Example Problems of Raising to a Fractional Power:
Example Problem 1: How to raising a number `(32 ^ (1/5)) ^ (4)` in fractional power.
Solution:
Given:`(32 ^ (1/5)) ^ (4)`
Multiply with the fractional power terms, and write it as
`(32 ^ (1/5)) ^ (4) = 32 ^ (4/5)`
And also `32 = 2^ 5` , so we can write it as,
`(2^5) ^ (4/5) = 2 ^ 4`
= `2 * 2 * 2 * 2`
= 16. So fractional power of `(32 ^ (1/5)) ^ (4) = 16.`
Answer is 16.
Example Problem 2: Find the raising fractional power of this multiplying value. `(4 ^ 2) * (4 ^ (1/2))`
Solution:
Given: `(4 ^ 2) * (4 ^ (1/2))`
Multiply with the fractional power terms, and write it as
= `(4^ (2)) * (4^ (1/2))`
= `16 * (4^ (1/2))`
=` 16 * 2`
= `32.`
Answer is `32.`
Stuck on any of these topics the substitution method, prime numbers to 1000 try out some best online tutoring math website.
Practice problem in raising number of fractional power:
Problem 1: Write the raising number of fractional power `(100) ^ (3/2)`
Answer: `1000`
Problem 2: Evaluate and find the answer ` (1^ 0) ^ (1/2)`
Answer: 1
Those all the example problems and explanations makes clear for a number raising to the fractional power.
The fraction numbers are known as; a number which is in part of a whole numbers or rational numbers. In this fractional power term, power number is having numerator term and denominator term. That fractional power is raising to place to “power” of base numbers. Here in this article we are going to explain about the raising number to a fractional power. And solve some example problems in raising number of fractional power.
A Number Raising to a Fractional Power:
Here we are going to explain and discuss about a number raising to a fractional power operations.
Example: A number raised to a fraction is looks like this: `9^ (1/2) = 3`
Here, (1/2) is called the power or exponent term, and the 9 is called the base. The whole expressions are called as the power `(9^ (1/2))` . This power is called “a number (9) raised to the fraction number of (1/2)”.
It’s often called “9 raised to the fractional power (1/2)”.
This raising fractional power operation has been used all binary operators like addition, subtraction, multiplication, division and unary operators like positive and negative signs used.
Example Problems of Raising to a Fractional Power:
Example Problem 1: How to raising a number `(32 ^ (1/5)) ^ (4)` in fractional power.
Solution:
Given:`(32 ^ (1/5)) ^ (4)`
Multiply with the fractional power terms, and write it as
`(32 ^ (1/5)) ^ (4) = 32 ^ (4/5)`
And also `32 = 2^ 5` , so we can write it as,
`(2^5) ^ (4/5) = 2 ^ 4`
= `2 * 2 * 2 * 2`
= 16. So fractional power of `(32 ^ (1/5)) ^ (4) = 16.`
Answer is 16.
Example Problem 2: Find the raising fractional power of this multiplying value. `(4 ^ 2) * (4 ^ (1/2))`
Solution:
Given: `(4 ^ 2) * (4 ^ (1/2))`
Multiply with the fractional power terms, and write it as
= `(4^ (2)) * (4^ (1/2))`
= `16 * (4^ (1/2))`
=` 16 * 2`
= `32.`
Answer is `32.`
Stuck on any of these topics the substitution method, prime numbers to 1000 try out some best online tutoring math website.
Practice problem in raising number of fractional power:
Problem 1: Write the raising number of fractional power `(100) ^ (3/2)`
Answer: `1000`
Problem 2: Evaluate and find the answer ` (1^ 0) ^ (1/2)`
Answer: 1
Those all the example problems and explanations makes clear for a number raising to the fractional power.
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