prove that 4 cos12 degrees × cos 48 degrees × cos72 degrees = cos36 degrees
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You might have heard of the identity

If not, don't worry, it's very easy to prove.
You may try it yourself. With that being said, the question is

If not, don't worry, it's very easy to prove.
You may try it yourself. With that being said, the question is
Mohityadav111:
thanks
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