If tan2a=cos(A - 18°),where 2A is an acute angle, find the value of A
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Answered by
6
Heya !!
Here is your answer..
Since , Tan A = cot ( 90° - 2A )
Therefore,Cot(90°-2A) = cot(A-18°)
==> 90° - 2A = A -18°
==> 90° + 18° = A + 2A
==> 108° = 3A
==> A = 36°
Hope it helps.
Here is your answer..
Since , Tan A = cot ( 90° - 2A )
Therefore,Cot(90°-2A) = cot(A-18°)
==> 90° - 2A = A -18°
==> 90° + 18° = A + 2A
==> 108° = 3A
==> A = 36°
Hope it helps.
Answered by
0
Given : tan 2A = cot(A – 18)°
cot(90 – 2A) = cot(A – 18)°
90 – 2A = A – 18
– 2A – A = – 18 – 90
– 3A = – 108
A = 
A = 36
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