if costheta=cosA-cosB/1-cosA.cosB prove that one of the values of tantheta/2 is tanA/2.cotB/2
plzz solve it
Answers
Answered by
1
Answer:
i think first use the formula cos(θ/2)= sqrt[(1+cos θ)/2]
and then covert it into sec(θ/2) and use
sec(θ/2)^2 - 1 = tan(θ/2)^2
but i have reached till
tan(θ/2) =
sqrt [(1+cosAcosB-cosA+cosB) / (1-cosAcosB+cosA-cosB)]
if only i could simplify. u can try by using cosA=2cos(a/2)^2 - 1
✌
Similar questions