sin theta=(sqrt(3))/(2),tan=?

tan theta=-(1)/(sqrt(3)),sin theta=(1)/(2) and cos theta=-(sqrt(3))/(2)

The most general values of theta satistying the equation (I+2sin theta)^(2)+(sqrt(3)tan theta-1)^(2)=0 are given by

Solve (i) sqrt(3)cos theta+sin theta=sqrt(2)(ii)sqrt(2)sec theta+tan theta=1( iii) cot theta+cos ec theta=sqrt(3)

The most general value of theta satisfying both the equations sin theta=(1)/(2):tan theta=(1)/(sqrt(3)) is

If sin theta + cos theta = sqrt(3), tan theta + cot theta = ?

If sin theta+cos theta=sqrt(2), then tan theta=

Prove that , a cos theta + b sin theta = sqrt(a^(2) +b^(2) ) cos ( theta - tan ^(-1) ""(b)/(a) ) =sqrt(a^(2) +b^(2)) sin (theta +tan ^(-1)""(a)/(b))

If sin theta=-(1)/(2) and tan theta=(1)/sqrt(3) then theta is equal to :-

If sin theta=-(1)/(2) and tan theta=(1)/sqrt(3) then theta is equal to :-