If \( f(1)=1 \) and \( f(n+1)=2 f(n)+1 \) if \( n \geq 1 \), then \( f(n) \) is equal to (a) \( ...

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If \( f(1)=1 \) and \( f(n+1)=2 f(n)+1 \) if \( n \geq 1 \), then \... If \( f(1)=1 \) and \( f(n+1)=2 f(n)+1 \) if \( n \geq 1 \), then \...
If \( f(1)=1 \) and \( f(n+1)=2 f(n)+1 \) if \( n \geq 1 \), then \... If \( f(1)=1 \) and \( f(n+1)=2 f(n)+1 \) if \( n \geq 1 \), then \...
If \( f(1)=1 \) and \( f(n+1)=2 f(n)+1 \) if \( n \geq 1 \), then \... If \( f(1)=1 \) and \( f(n+1)=2 f(n)+1 \) if \( n \geq 1 \), then \...
If f(n) = 3f(n-1) +2 and f(1) = 5 find f(0) and f(3). Recursive sequence If f(n) = 3f(n-1) +2 and f(1) = 5 find f(0) and f(3). Recursive sequence
If f(1) = 1 and f(n+1) = 2f(n) + 1 if n≥1, then f(n) is equal to 2^n+1b) 2^n c) 2^n-1d)2^(n-1)-1 If f(1) = 1 and f(n+1) = 2f(n) + 1 if n≥1, then f(n) is equal to 2^n+1b) 2^n c) 2^n-1d)2^(n-1)-1
if `f(x)=x^n` then `f(1) + f if `f(x)=x^n` then `f(1) + f'(1)/(1!) + f''(1)/(2!)+...+f^n(1)/(n!)` is equal to
Let f: R→R be a function which satisfies f(x+y)=f(x) +f(y) ∀x, yR. If f(1)=2 and g(n)=∑_k=1^(n-1)... Let f: R→R be a function which satisfies f(x+y)=f(x) +f(y) ∀x, yR. If f(1)=2 and g(n)=∑_k=1^(n-1)...
`f(1)=1 and f(n)=2sum_(r=1)^(n-1) f (r)`. Then `sum_(n=1)^mf(n)` is equal to `f(1)=1 and f(n)=2sum_(r=1)^(n-1) f (r)`. Then `sum_(n=1)^mf(n)` is equal to