If `0 leq theta leq pi and sin0/2=sqrt(1+sintheta)-sqrt(1-sintheta)` ,then the possible value of `tan theta` , is -

If 0 leq theta leq pi and sin(theta/2)=sqrt(1+sintheta)-sqrt(1-sintheta) ,then the possible value of tan theta , is -

If 0 leq theta leq pi and sin(theta/2)=sqrt(1+sintheta)-sqrt(1-sintheta) , then the possible value of tan theta is (a) 4/3 (b) 0 (c) -3/4 (d) -4/3

If 0<=theta<=pi and (sin0)/(2)=sqrt(1+sin theta)-sqrt(1-sin theta) then the possible value of tan theta, is -

If sintheta=sqrt(3)costheta,-pi

If sintheta=sqrt(3)costheta,-pi < theta < 0 , then the value of theta is

Prove that: sqrt(1-sintheta)/sqrt(1+sintheta) = sec theta - tan theta

For 0 lt theta lt 2pi, sin^(-1)(sintheta) gt cos^(-1)(sintheta) is true when

If sintheta+costheta=sqrt(2) , then the principal value of (theta+(pi)/(4)) is

Find the value of (sintheta)/(sqrt(1-sin^(2)theta))