`f(x)=sin[x]+[sinx], 0 can also be represented as

f(x) = sinx - sin2x in [0,pi]

f(x)=sin[x]+[sinx],0

f(x)=sin[x]+[sin x],0 < x < pi/2 (where [.] represents the greatest integer function), can also be represented as

f(x)=sin[x]+[sin x],0 < x < pi/2 (where [.] represents the greatest integer function), can also be represented as

If f(x)=(sinx)^(sinx) for all 0ltxltpi , find f'(x) .

Let f(x) = sin"" 1/x, x ne 0 Then f(x) can be continuous at x =0

Let f(x) = sin"" 1/x, x ne 0 Then f(x) can be continuous at x =0

If f(x)=sin(sinx) an f f'(x) +tan xf'(x)+g(x)=0 , then g(x) is :