if tan 2A equal to COT( a - 18) where 2a is an acute angle find the value of a
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Answered by
6
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Answer: A=36°
Step-by-step explanation:
Two angles are said to be complementary, if their sum is equal to 90°.
cot (90 - x) = tan x
According to the question,
tan 2A = cot (A - 18°)
cot (90 - 2A) = cot (A - 18°)
90 - 2A = A - 18°
3A = 108°
A = 36°
Hope it helps u.
Answered by
4
Given,
tan 2A = cot(a-18)
Required:- To find the value of a.
We know that., tan(90-¤)= cot¤ and vice versa.
So.
tan2A can also be written as cot(90-2A)
Therefore.
cot(90-2a) = cot(a-18)
90-2a = a-18
3a = 108
a= 36 degree Answer
THANKS
tan 2A = cot(a-18)
Required:- To find the value of a.
We know that., tan(90-¤)= cot¤ and vice versa.
So.
tan2A can also be written as cot(90-2A)
Therefore.
cot(90-2a) = cot(a-18)
90-2a = a-18
3a = 108
a= 36 degree Answer
THANKS
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