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

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

If f(x)=(4+sin2x+a sinx+Bcosx)/(x^(2)) for x!=0 is continuous at x=0 , then A+B+f(0) is

If f(x)=(4+sin2x+a sinx+Bcosx)/(x^(2)) for x!=0 is at x=0 , then A+B+f(0) is

If f(x)=(sin 2x+A sinx+B cosx)/(x^(3)) is continuous at x = 0, then the values of A, B and f(0) are

If A=f(x)=[(cosx, sinx, 0),(-sinx, cosx,0),(0,0,1)], then the value of A^-1= (A) f(x) (B) -f(x) (C) f(-x) (D) -f(-x)

Property -2, f(x)=sin(sinx)

Define f(x) = (1)/(2)[|sinx|+sin x], 0 lt x le 2pi . Then f is

If f(x)=|(sin x+sin x 2x+sin3x,sin2x,sin3x),(3+4sinx,3,4sinx),(1+sinx,sinx,1)|, then the value of int_0^(pi/2) f(x) dx is