How to simplify the expression: sin(4x)sin(3x)-cos(4x)cos(3x)
"A warm Welcome to OpenStudy. I can guide regarding this useful site; ask your doubts from me, for it you can message me. Please use the chat for off topic questions. And remember to give the helper a medal, by clicking on "Best Answer". We follow a code of conduct, ( http://openstudy.com/code-of-conduct ). Please take a moment to read it."
use compound angle formula for solving this particular answer.
Here is the Cosine Angle Sum Identity: \[\Large \cos \alpha \cos \beta-\sin \alpha \sin \beta\quad=\quad \cos(\alpha + \beta)\] Hmm could we maybe alter our expression a little bit to fit this form?
@zepdrix : oh...thnks, simplify is cos7x, right ?
Not quite, you need to look closer. @evahenny
@Kainui : and then, what the answer for my problem ?
You tell me! Just write the problem you have and the identity right next to each other and compare them closely. You might notice something is slightly different.
@Kainui : oh..thnks
=D
@Kainui you are very smart :)
Join our real-time social learning platform and learn together with your friends!