You can
put this solution on YOUR website!Hi,
There is probably a trig identity that solves this immediatly, but I'm useless at remembering them, I only know 3 or 4 myself. So I looked for a cleverer solution. And after staring for a few minutes, I found it.
Square your equation, and see what you get.
Now using,

, and subtracting one from both sides, we get the much nicer
This can be solved either by using the sine addition formula and saying that

or by saying that either

or

. Either way you should get the solutions as
'Wait! Zero isn't a solution' I hear you shout. This is true, but think back to when we squared the equation. We have also solved

because it squares to the same thing. So you have to check which solutions satisfy your original equation and then you're done.
Hope that helps. (If you do find an easier way to solve it I would be interested to know)
Kev