`tantheta+tan(pi/3+theta)+tan((2pi)/(3)+theta)=3`

tan theta tan((pi)/(3)+theta)tan((pi)/(3)-theta)=tan3 theta

Prove the following identities: tan theta tan(pi/3 + theta) tan(pi/3 - theta) = tan 3 theta

Prove that, tan theta tan (pi/3 + theta)tan (pi/3 - theta) = tan 3 theta

tan(3(pi)/(2)-theta)=?

If tan theta + tan (pi//3+theta)-tan(pi//3-theta)=3 then theta =

If tan theta + tan((pi)/(3)+theta) + tan((-pi)/(3)+theta) = ktan 3 theta then the value of k is

{(tan((pi)/(4)+theta)+tan((pi)/(4)-theta))/(tan((pi)/(4)+theta)-tan((pi)/( 4)-theta)))

Tan ((pi)/(4)+theta).Tan((3pi)/(4)+theta)=

If tan theta + tan ( theta + (pi)/(3))+ tan ( theta + (2pi)/(3))=3 , then which of the following is equal to 1 ?