LMVT says that if y = f(x) be a given function which is ; a.Continuous

1.	LMVT says that if y = f(x) be a given function which is ; a.Continuous in [a,b] b. Differentiable in (a,b) Then, f'(c) = f(b)−f(a)b−a for some c ϵ (a,b) Find the value of c for the function f(x) =−x2+4x-5 and the interval [-1,1] ___
Answer» LMVT says that if y = f(x) be a given function which is ; a.Continuous in [a,b] b. Differentiable in (a,b) Then, f'(c) = $\frac{f (b) - f (a)}{b - a}$ for some c $ϵ$ (a,b) Find the value of c for the function f(x) = $- x^{2}$ +4x-5 and the interval [-1,1] ___

LMVT says that if y = f(x) be a given function which is ; a.Continuous in [a,b] b. Differentiable in (a,b) Then, f'(c) = f(b)−f(a)b−a for some c ϵ (a,b) Find the value of c for the function f(x) =−x2+4x-5 and the interval [-1,1] ___

Answer»

LMVT says that if y = f(x) be a given function which is ;

a.Continuous in [a,b]

b. Differentiable in (a,b)

Then, f'(c) = $\frac{f (b) - f (a)}{b - a}$ for some c $ϵ$ (a,b)

Find the value of c for the function f(x) = $- x^{2}$ +4x-5 and the interval [-1,1]

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