f(x)=(1)/(4x-1);quad x in[1,4]

Verify mean value theorem for each of the functions: f(x) = (1)/(4x-1), x in [1, 4]

f(x) = 1/(4x-1) in [1,4]

If f(x)=cos^(-1)(4x^(3)-3x), x in [-1,1] , then

If f(x)=cos^(-1)(4x^(3)-3x), x in [-1,1] , then

If f (x) =(x+3)/(4x-5) and t =(3+ 5x)/( 4x -1), then f (t) is

If f (x) =(x+3)/(4x-5) and t =(3+ 5x)/( 4x -1), then f (t) is

The maximum value of f(x)=(x)/(1+4x+x^(2)) on [-1, 1] is :

The function f(x)=(1)/(4)(3x^(2)+1) if -oo<=x<=1 and f(x)=5-4x if 1<=x<=4 and f(x)=4-x if 4<=x<=oo is:

" 4.If f(x)=(x+1)/(x-1) then f(x)+f((1)/(x)) is

The function f:A rarr R,f(x)=(1)/(sqrt(4x^(2)-1))+ln(x(x^(2)-1)) , f:A rarr R,f(x)=(1)/(sqrt(4x^(2)-1))+ln(x(x^(2)-1)) is (Here A is the largest possible domain of the given function