find the value of ³√³√512.
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Step-by-step explanation:
The cube root of 512 is a value which results in its original number after getting multiplied by itself, three-times. It is denoted as 3√512. The cube root of a number is basically the root of a number which is cubed. If x3 = y, then 3√y = x. Thus, it is a reverse method of finding the cube of a number.
Cube root of 512, 3√512 = 8
Say, ‘n’ is the value obtained from 3√512, then n × n × n = n3 = 512 (as per the definition of cube). Since 512 is a perfect cube, we will use here the prime factorisation method, to get the cube root easily. Learn more here, to calculate the value of 3√512.
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Answer:
3√3√2*2*2*2*2*2*2*2*2
=3√2*2*2
=2
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