Prove that 1 plus tan square a divide by 1 plus cot square a is equal to 1 minus tan a divide by 1

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Q172 | Prove that 1 + tan square A by 1 + cot square A = 1 - tanA by 1 - cotA whole square = tan squ Q172 | Prove that 1 + tan square A by 1 + cot square A = 1 - tanA by 1 - cotA whole square = tan squ
Prove (1+tan^2 A)/(1+cot^2 A)=((1-tanA)/(1-cotA))^2=tan^2 A| Ex 8.4 Q5 (x) Prove (1+tan^2 A)/(1+cot^2 A)=((1-tanA)/(1-cotA))^2=tan^2 A| Ex 8.4 Q5 (x)
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Q19 | Prove that 1 by 1 + tan square theta plus 1 by 1 + cot square theta = 1 | 1/(1+tan^2⁡θ)+1/(1 + Q19 | Prove that 1 by 1 + tan square theta plus 1 by 1 + cot square theta = 1 | 1/(1+tan^2⁡θ)+1/(1 +
Prove that: (1-tan@/1-cot@)^2=tan^2@. (In two methods) Prove that: (1-tan@/1-cot@)^2=tan^2@. (In two methods)
1+Tan2A/1+Cot2A=(1-TanA/1-CotA)2=Tan2A 1+Tan2A/1+Cot2A=(1-TanA/1-CotA)2=Tan2A
Q38 | Prove that (1+tan^2⁡A)/(1+cot^2⁡A)=((1-tan⁡A)/(1-cot⁡A ))^2=tan^2⁡A. Q38 | Prove that (1+tan^2⁡A)/(1+cot^2⁡A)=((1-tan⁡A)/(1-cot⁡A ))^2=tan^2⁡A.
Prove that tan square a divide by tan square a minus 1 plus cosec square a divide by sec square a Prove that tan square a divide by tan square a minus 1 plus cosec square a divide by sec square a