\(\displaystyle sin(3t)=\frac{\sqrt(3)}{2}\)
I have to solve using identities and I can't just take the arcsin of both sides.
So I know that.. \(\displaystyle sin(2t+t)\),
Can I do something like \(\displaystyle sin(2t)cos(t)+cos(2t)sin(t)\)
Then..
\(\displaystyle (2sin(t)cos(t)cos(t))+(1-2sin^2(t))(sin(t))\)
This is where I get lost.
I have to solve using identities and I can't just take the arcsin of both sides.
So I know that.. \(\displaystyle sin(2t+t)\),
Can I do something like \(\displaystyle sin(2t)cos(t)+cos(2t)sin(t)\)
Then..
\(\displaystyle (2sin(t)cos(t)cos(t))+(1-2sin^2(t))(sin(t))\)
This is where I get lost.