Find the value of value of `sin 2theta_1+tan 3theta_2` if `tan(theta_1+theta _2)=sqrt 3` and `sec(theta_1-theta_2)=2/sqrt3`

What is the value of sin^2theta+1/(1+tan^2theta) ?

Find the general value of theta sin theta = (sqrt3)/(2)

Solve the general vlaue. tan theta + tan 2 theta + sqrt3 tan theta tan 2 theta = sqrt3

Solve : tan theta + sec theta = sqrt3.

Prove that 1 + tan 2 theta tan theta = sec 2 theta .

Find the values of cos theta and tan theta when sin theta =-3/5 and pi < theta < (3pi)/2

Solve tan theta+tan 2 theta+sqrt(3) tan theta tan 2 theta = sqrt(3) .

Solve tan theta + tan 2 theta + tan theta * tan 2 theta * tan 3 theta=1

If theta_1,theta_2,theta_3 are the three values of thetain[0,2pi] for which tantheta=lambda then the value of tan(theta_1)/3tan(theta_2)/3+tan(theta_2)/3tan(theta_3)/3+tan(theta_3)/3tan(theta_1)/3 is equal to

The general value of theta satisfying tantheta tan(120^@-theta) tan(120^@+theta)=1/sqrt3 is