If `f(n+1)=(2f(n)+1)/(2),n=1,2,3,... and f(1)=2` then find the value of f(101).

If f(n+1)=(2F(n)+1)/(2),n=1,2,3,... and F(1)=2. Then F(101) equals 52(b)49(c) 48(d) 51

If f(n+1)=(2f(n)+1)/(2) for n=1, 2, 3……….. and f(1)=2 , then (f(101))/(10) is equal to

If f(n+1)=(2F(n)+1)/2,n=1,2,3,.... a n d F(1)=2. Then F(101) equals 52 (b) 49 (c) 48 (d) 51

If f(n+1)=(2F(n)+1)/2,n=1,2,3,.... a n d F(1)=2. Then F(101) equals (a) 52 (b) 49 (c) 48 (d) 51

Suppose that F(n+1)=(2f(n)+1)/(2) for n=1,2,3,...... and f(1)=2 Then F(101) equals =?

Suppose that F(n +1) =( 2f(n)+1)/2 for n = 1, 2, 3,.....and f(1)= 2 Then F(101) equals = ?

Suppose that F(n +1) =( 2f(n)+1)/2 for n = 1, 2, 3,.....and f(1)= 2 Then F(101) equals = ?

If (1)=1 and f(1)+2f(2)=3f(3)+......nf(n)=n(n+1)f(n) Then find the value of 49f(49)

Suppose that F(n + 1) = (2F(n) + 1)/2 for n = 1,2,3,,,, and F(1) = 2. Then F(101) is

For x in R, x != 0, x != 1 , let f_(0)(x)= (1)/(1-x) and f_(n+1)(x)=f_(0)(f_(n)(x)), n = 0, 1, 2,.... Then the value of f_(100)(3)+f_(1)(2/3)+f_(2)(3/2) is equal to