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(1-tan^(2)A)/(cot^(2)A-1)=tan^(2)A...

(1-tan^(2)A)/(cot^(2)A-1)=tan^(2)A

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Prove: (1-tan^2A)/(cot^2A-1)=tan^2A

(1+tan^(2)A)/(1+cot^(2)A)=

Prove that, ( 1-tan^2A) / (cot^2A-1) = tan^2A

(1+tan^(2)A)/(1+cot^(2)A)= ..

((1+tan^(2)A)/(1+cot^(2)A))=((1-tan A)/(1-cot A))^(2)=tan^(2)A

Prove that (1+tan^(2)A)/(1+cot^(2)A)=((1-tan A)/(1-cot A))^(2)=tan^(2)A

Show that : ((1+tan^(2)A)/(1+cot^(2)A))=((1-tan A)/(1-cot A))^(2)=tan^(2)A

(tan^(2)A)/(1+tan^(2)A)+(cot^(2)A)/(1+cot^(2)A)=1

prove that ((1-tan A)/(1-cot A))^(2)=tan^(2)A