express sin5A-sin3A as a product
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Answer:
2 sinA.cos4A
Step-by-step explanation:
sin5A-sin3A
on Using the following identity,
sinA-sinB= 2 sin[(1/2)(A-B)] cos[(1/2)(A+B)]
we get Sin5A - Sin3A = 2 sin[(1/2)(5A-3A)].cos[(1/2)(5A+3A)]
= 2 sin [ 2A/2 ] . cos [8A/2]
= 2 sinA.cos4A
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