prove that

Answers
Answered by
14
Please see the above attachment.
The identities of sine i.e,
sin(x+y) = sin x cos y+ cos x sin y
sin(x-y) = sin x cos y - cos x sin y
are used in it.
Hope it may help you
The identities of sine i.e,
sin(x+y) = sin x cos y+ cos x sin y
sin(x-y) = sin x cos y - cos x sin y
are used in it.
Hope it may help you
Attachments:

Areena14:
I am really sorry I am aren't allowed to message on anyone questions
Answered by
7
simple hope it helps you
Attachments:

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