2 cosec 2A + cosec A = sec A * cot A/ 2
Answers
Answered by
2
Answer:
LHS:
=sec²A+cosec²A
=(1+tan²A)+(1+cot²A)
[USING sec²A=1+tan²A and cosec²A=1+cot²A]
=1+tan²A+1+cot²A
=tan²A+cot²A+2
=RHS
Hence, proved
Hope this helps you
Answered by
3
Answer:
To Prove:
−cosec A +2 cosec 2A = sec A cot A2LH
Scosec A +2 cosec 2A=1sin A+2sin 2A=1sin A+22 sin A cos A
(since sin 2x = 2 sin x cos x)=cos A + 1sin A cos A=2 cos2A22 sinA2cosA2cos A
(Since 1 + cos 2x =2 cos2x)=cosA2sinA2cos A=sec A cot A2=RHS
Hence Proved.
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