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What is the fourth root of -225?
Know the result of the fourth root of -225.
Result
Answer:
X ∉ R
Resolution:
= Fourth root ( -225 )
= 4√-225
= ( -225 ) ^ 1/4
= X ∉ R
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Detailed
Definition
What is?
The fourth root of a real number consists of a potentiation operation with 1/4 as a fixed exponent. Therefore fourth root is unary, needs only one real number to be used to produce a second that is not always real.
Elements:
The fourth root elements are known:
- Operation: -225 ^ 1/4;
- base / root: -225;
- exponent: 1/4;
- index: 4;
- operator: ^;
- root: X ∉ R.