फलन `f(x) = tan pi x-x+ [x]` का आवर्त है

Value of f (pi/4) so that the function f(x) = (tan(pi/4-x))/(cot 2x), x != pi/4 is continuous everywhere is

If the right hand derivative of f(x)=[x]tan pi x at x=7 is k pi then k=

If f(x)=tan (pi//4 -x)//cot2x for x ne pi//4 . The value of f(pi//4) so that f is continuous at x=pi//4 is

Let the function f(x) = tan^(1-) (sin x + cos x) be defined on [ 0, 2 pi] Then f(x) is

If f(x) = tanx-tan ^(3) x + tan^(5) x - tan ^(7) x + ... infty for olt x lt pi/4 , "than" int_(0)^(pi//4) f (x) dx=

If f(x) = (tan(pi/4-x))/(cot2x), x != pi/4 , is continuous in (0, pi/2) , then f((pi)/(4)) is equal to

फलन f(x) पर अवकलनीयता

Let f (x) = 7 tan ^(8) x + 7 tan ^(6) x - 3 tan ^(4) x - 3 tan ^(2) x for all x in (-(pi)/(2), (pi)/(2)). Then the correct expression(s) is (are).