Find the 100 th root 100^(10^10)
#ntse-preparation
explanatory answers needed
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This question is 100% confusing. Any person who would solve it in hurry would get the wrong answer.
Given 100^(10^10)
In words it is 100 raised to power 10which is raised to the power 10
We know that n th root of a can be written as a ^ 1/n
So 100th root of 100^( 10^10) is
100^[(10^10)/100]
100^ [ (10^10)/(10^2)]
100^ [ 10^ 10-2 ]
±100^(10^8)
it have positive and negative roots.
Therefore answer to the question" 100 th root 100^(10^10)" is ±100^(10^8)
Given 100^(10^10)
In words it is 100 raised to power 10which is raised to the power 10
We know that n th root of a can be written as a ^ 1/n
So 100th root of 100^( 10^10) is
100^[(10^10)/100]
100^ [ (10^10)/(10^2)]
100^ [ 10^ 10-2 ]
±100^(10^8)
it have positive and negative roots.
Therefore answer to the question" 100 th root 100^(10^10)" is ±100^(10^8)
kvnmurty:
plus or minus. . two answers are there.
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0
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