If `r sin theta = sqrt3, r + 4 sin theta = 2(sqrt3 + 1)`,and `0 lt= theta lt= 2pi`, then `t

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If `theta` is an acute angle such that `4sin^(2) theta-2(sqrt3+1)sintheta+sqrt3=0,"then": theta=`A) If `theta` is an acute angle such that `4sin^(2) theta-2(sqrt3+1)sintheta+sqrt3=0,"then": theta=`A)
If `rsintheta=3, r=4(1+sintheta)` where `0 lt=theta lt=2pi` then theta equal to If `rsintheta=3, r=4(1+sintheta)` where `0 lt=theta lt=2pi` then theta equal to
The number of values ​​of `theta in [0,2pi]` satisfying `r syntheta=sqrt3 and r+4syntheta =2(sqr. The number of values ​​of `theta in [0,2pi]` satisfying `r syntheta=sqrt3 and r+4syntheta =2(sqr.
The solution of `(sectheta+1)-(2+sqrt3) tantheta , (0 lt theta lt 2pi)` are The solution of `(sectheta+1)-(2+sqrt3) tantheta , (0 lt theta lt 2pi)` are
यदि 1 + sin theta + sin^2 theta + sin^3 theta + .... oo = 4 + 2sqrt(3), 0 lt theta lt pi, तब | ... यदि 1 + sin theta + sin^2 theta + sin^3 theta + .... oo = 4 + 2sqrt(3), 0 lt theta lt pi, तब | ...
sin theta = sqrt(3)/4 sin theta = sqrt(3)/4
Solve that following equations : `sqrt(3)costheta`+ `sintheta=1` Solve that following equations : `sqrt(3)costheta`+ `sintheta=1`
If `pi lt theta lt 2 pi` then `sqrt((1+costheta)/(1-costheta))` is equal to If `pi lt theta lt 2 pi` then `sqrt((1+costheta)/(1-costheta))` is equal to