if a=Sin A and b = cosA, prove that a²+b²=1 if sin A +sin ² A =1 prove that cos² A+cos² A=1.
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Answer:
sinA+
sin 2
1⇒ sinA= 1−
sin 2
(sinA)
2
= (cos
2
A)
2
⇒
sin 2
cos 4
1−
cos 2
cos 4
cos 2
cos 4
1
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