[" If "((1+1)/(1-1))^(2)=1" ,then "],[[" (1) "x=4n" ,where "n" is any pusilive integer "," (2) "x=2n" ,where n i "],[" (3) "x=4n+1," where "n" is any positive integer "," (4) "x=2n+1," where "]]

Solve (x - 1)^n =x^n , where n is a positive integer.

((1+i)/(1-i))^(4n+1) where n is a positive integer.

If ((1+i)/(1-i))^x=1 then (A) x=2n+1 , where n is any positive ineger (B) x=4n , where n is any positive integer (C) x=2n where n is any positive integer (D) x=4n+1 where n is any positive integer

Solve (x-1)^(n)=x^(n), where n is a positive integer.

The equatin 2x = (2n +1)pi (1 - cos x) , (where n is a positive integer)

The equatin 2x = (2n +1)pi (1 - cos x) , (where n is a positive integer)

Prove that 2^(n)>1+n sqrt(2^(n-1)),AA n>2 where n is a positive integer.

Prove that 2^n >1+nsqrt(2^(n-1)),AAn >2 where n is a positive integer.

Prove that 2^n >1+nsqrt(2^(n-1)),AAn >2 where n is a positive integer.