Let f be a real valued function with (n +1) derivatives at each point of R. For each pair of real numbers a,b, a lt b, such that ln [(f(b)+f (b)+.....+ f ^((n))(b))/(f (a) + f'(a) +.....+ f ^((n))(a))] Statement-1 : There is a number c inh (a,b) for which f ^((n+1))(c) =f (c)because Statement-2: If h (x) be a derivable function such that h (p) =h (q) then by Rolle's theorem h'(d) =9,d in (p,q)

Let f be a real valued function with (n +1) derivatives at each point

1.	Let f be a real valued function with (n +1) derivatives at each point of R. For each pair of real numbers a,b, a lt b, such that ln [(f(b)+f (b)+.....+ f ^((n))(b))/(f (a) + f'(a) +.....+ f ^((n))(a))] Statement-1 : There is a number c inh (a,b) for which f ^((n+1))(c) =f (c)because Statement-2: If h (x) be a derivable function such that h (p) =h (q) then by Rolle's theorem h'(d) =9,d in (p,q)
Answer» Statement-1 is TRUE, statemet-2 is true and statement-2 is CORRECT EXPLANATION for statement-1 Statement-1 is true, statement-2 is true and statement-2 is not correct explanation for statement-1 Statement-1 is true, statement-2 is FALSE Statement-1 is false, statement-2 is true ANSWER :A

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