prove that cos²theta + (1+tan²theta)=1
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Answer:
to prove
cos^2 theta (1+tan^2theta)=1
LHS,
cos^2 theta (1+ tan^2 theta)
=> cos^2theta + tan^2theta ×sin^2theta
=> cos^2thet + sin2 theta/ cos^2theta × cos^2theta
=> 1
hence, LHS = RHS
1=1
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