Find the value of `((2^n+2^(n-1))/(2^(n+1)-2^n))`

Similar Questions

Explore conceptually related problems

Find the value of (3^n × 3^(2n + 1))/(3^(2n) × 3^(n - 1))

Find the value of n , if (2n - 1)/(n - 2) = 3

Find the value of prod_(n-2)^(n) (1 - (1)/(n^(2)))

Find the value of 2^n/((1+i)^(2n))+(1+i)^(2n)/(2^n)

Find the value of (-1)^(n)+(-1)^(2n)+(-1)^(2n_1)+(-1)^(4n+2) , where n is any positive and integer.

Find the value of n if: 2n! n! =(n+1)(n-1)(!(2n-1)!

Find the value of n if ""^(2n+1)P_(n-1):""^(2n-1)P_n=3:5 .

Find the value of (1+x)^(n)+^(n)C_(1)(1+x)^(n-1).(1-x)+^(n)C_(2)(1+x)^(n-2)(1-x)^(2)+.....+(1-x)^(n)

Find the value of 2^(n){1.3.5.....(2n-3)(2n-1)}

Find the sum of 1^1 n + 2^2 (n - 1) + 3^2 (n - 2) + 4^2 (n -3) ……upto 'n' terms.