Question

prove it sin^2-cos^2/sin^2-cos^2 =1

Answer 1

$\textbf{Answer -}$

Now,

L.H.S. = (sin²θ - cos²θ)/(sin²θ - cos²θ)

= 1, since a/a = 1 if a ≠ 0

= R.H.S. [Proved]

#$\textbf{MarkAsBrainliest}$

Answer 2

(sin² - cos²)/(sin² - cos²)

As we can see that both are same,

So,

(sin²-cos²)/(sin²-cos²)

=> 1

Hence, proved.

I hope this will help you

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