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Question Number 108780 by 150505R last updated on 19/Aug/20

Answered by bobhans last updated on 19/Aug/20

cot^2  81° = tan^2  9   cot^2  63° = tan^2  27   (∗) (1/(2−cot^2  9°)) + (1/(2−tan^2  9°)) + (1/(2−cot^2  27°))+(1/(2−tan^2  27°)) = μ  let 9° = x   μ= (1/(2−tan^2 x))+(1/(2−(1/(tan^2 x))))+(1/(2−(1/(tan^2 3x))))+(1/(2−tan^2 3x))

cot281°=tan29cot263°=tan227()12cot29°+12tan29°+12cot227°+12tan227°=μlet9°=xμ=12tan2x+121tan2x+121tan23x+12tan23x

Commented by bobhans last updated on 19/Aug/20

let tan x = q

lettanx=q

Commented by 150505R last updated on 19/Aug/20

can i solve it further ?

canisolveitfurther?

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