Verify LMVT for the following functions on the intervals shown against them and find the possible values of c :
`f(x)=logx, x in [1, e]`.

Verify LMVT for the following functions on the intervals shown against them and find the possible values of c : f(x)=x(x+4)^(2), x in [0, 4]

Verify LMVT for the following functions: f(x) = x+1/x , x in (1,3)

Verify LMVT for the following functions: f(x)=x(2-x),x in[0,1]

Verify LMVT for the following function f(x)=x+(1)/(x),x in[1,3]

Verify Lagrange's mean value theorem for the following functions in the given interval and also find 'c' of this theorem: f(x) = logx in [1,2]

Verify lagranges mean value theorem for the following functions on the indicated intervals. Also,find a point c in the indicated interval: f(x)=x(x-2) on [1,3]f(x)=x(x-1)(x-2) on [0,(1)/(2)]

Verify Lagrange's mean value theorem for the following functions in the given interval and also find 'c' of this theorem: f(x) = x(x-3) in [2,4]

Verify lagranges mean value theorem for the following functions on the indicated intervals. Also, find a point c in the indicated interval: f(x)=x(x-2)on[1,3] f(x)=x(x-1)(x-2)on[0,1/2]dot

Verify Lagrange's mean value theorem for the following functions in the given interval and also find 'c' of this theorem: f(x) = 1/(4x-1) in [1,4]

Verify Lagrange's mean value theorem for the following functions in the given interval and also find 'c' of this theorem: f(x) = x^(2//3) in [0,1]