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A calculator has a key which replaces the displayed entry with its square and another key which replaces the displayed entry with its reciprocal.Let y be the final result, if one starts with an entry x is not equal to zero and alternately squares and reciprocates n times each. Assuming the case is completely accurate (Ex:- no rounds off errors/over flow errors) then y=?
1) x^((-2)n)
2)X^2n
3)X^(-2)^n
4)X^((-1)n2n)

The square and the reciprocal of the square of an integer when added together result in a number that is greater than the square of least possible odd prime number by p.If p is a proper fraction, how many such integers are possible?

Are there any slots available for nmat in banglore in january or only home proctored. PLease help

if j = 10, jar = 130 then jar =?

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FED×3=1629 BCD×4=429 BEF×5=?

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Anyone taken AIM OMET XAT mock 1 of TIME ? What is good score in that without GK? How are your scores?

is there any video or any material available on how to write SOP for FMS??

How many students are taking the XAT mocks? Will be great if @Cracku can also mention the number of students that have taken the mock in the analysis section!