Please help me solve sin3x=cos(5x+10°)

given (e^x)sin3x = Im((e^x)(e^i3x)) Integrate (e^x)sin3x.dx You can just take the imaginary part of...

If (e^x)(sin3x)=Im ((e^x)(e^i3x)) integrate (e^x)(sin3x) I get the answer(e^x)(cos3x-3sin3x) +...

f(x)=sin3x, find f^(79) and f^(120)? What am I suppose to do?

Solve for x: sin3x=1/2 Can someone please help me with this porblem? I'm not sure if my answer...

prove that 5x - 7 - sin3x = 0 has at least one zero and prove that it has exactly one real zero....

(cos3x)^2+(sin3x)^2=cos(f(x)) find f(x)

(cos3x)^4+(sin3x)^4=cos(g(x)) find g(x)

Intergrate sin3x dx

sin3x−sinx=0

Solve the equation sin3x+sins=0,for value of x from -180°to180°, inclusive.

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