Step by step explanation please
if sin theta= a²-b²/a²+b² then cosec theta+cos theta
a) a/a+b b)b+a/b-a. c)a²/a+b. d)a+b/a-b
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We have,
sin A = HypotenusePerpendicular=a2+b2a2−b2
So, we draw a right triangle right angled at B such that
Perpendicular = a2−b2 and, Hypotenuse = a2+b2. and ∠BAC=θ
By Pythagoras theorem, we have
AC2=AB2+BC2
⇒AB2=(a2+b2)2−(a2−b2)2
⇒AB2=(a4+b4+2a2b2)−(a4+b4−2a2b2)
⇒AB2=4a2b2=(2ab)
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Answer:
We have,
sin A = HypotenusePerpendicular=a2+b2a2−b2
So, we draw a right triangle right angled at B such that
Perpendicular = a2−b2 and, Hypotenuse = a2+b2. and ∠BAC=θ
By Pythagoras theorem, we have
AC2=AB2+BC2
⇒AB2=(a2+b2)2−(a2−b2)2
⇒AB2=(a4+b4+2a2b2)−(a4+b4−2a2b2)
⇒AB2=4a2b2=(2ab)
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