sec²(90-thetha)-1/cot²(90-theta)=1
prove that
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LHS = sec^2 ( 90 - theta) - 1/(cot^2(90- theta)
we know that
sec^2 (90- theta) = cosec^2
cot^2(90- theta) = tan^2
cosec^2 - 1/ tan^2
1/ sin^2 - 1/ (sin/cos)^2
1/sin^2 - cos^2/sin^2
find LCM between sin^2 and sin^2
LCM between sin^2 and sin^2 is sin^2
1 - cos^2 /sin^2
sin^2/sin^2 = 1
LHS = RHS
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