If tan a = cot a then prove that a+b = 90°
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Answered by
0
TO PROVE : tan a = cot b
PROVE :
WE CAN WRITE tan a AS cot(90-a)
Put it in tan a = cot b
=> cot (90 - a) = cot b
=> 90- a = b
=> 90 = a + b
PROVED
PROVE :
WE CAN WRITE tan a AS cot(90-a)
Put it in tan a = cot b
=> cot (90 - a) = cot b
=> 90- a = b
=> 90 = a + b
PROVED
Shreeyyaaaa1234:
Plz solve it correctly and re read the q.
Answered by
3
❤
It is given that
tan A = cot B
⇒tan A=tan (90° −B )
{ °•° cot B = tan ( 90° − B ) }
⇒A = 90° −B
⇒A + B= 90°
Hence Proved
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