Prove that :
Sec^2- Cos^2 = Sin^2[Sec^2+1]
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Answer:
sin²x[sec²+1]
Step-by-step explanation:
sec²x-cos²x
=1/cos²x - cos²x
={1-cos^4x}/cos^2x
={1+cos²x}{1-cos²x}/cos²x
=sin^2x[{1+cos²x}]/cos²x
=sin²x(sec²x+1) ( proved)
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