`( 1 + cot^(2) A)/(1 + tan^(2) A) ` बराबर है

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

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

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

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

(tan ^ (3) A) / (1 + tan ^ (2) A) + (cot ^ (3) A) / (1 + cot ^ (2) A) = sec A cos ecA-2sin A cos A

( 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

The value of cot^2 A-1/(sin^2 A) is equal to: cot^2 A-1/(sin^2 A) का मान किसके बराबर है?

(sec∅ - tan∅)^2 (1 + sin∅)^2 ÷ sin^(2)∅ =? (sec∅ - tan∅)^2 (1 + sin∅)^2 ÷ sin^(2)∅ बराबर है :