[9f(tan theta+sin theta)=m and(tan theta-sin theta)=n+n],[" prove that "(m^(2)-n^(2))^(2)=16mn]

If (tan theta + sin theta) =m and (tan theta - sin theta) = n , prove that (m^(2)-n^(2))^(2)=16mn.

If tan theta+sin theta=m and tan theta-sin theta=n

If tan theta+sin theta=m and tan theta-sin theta=n , then

If cot theta(1+sin theta)=4man d cot theta(1-sin theta)=4n prove that (m^(2)-n^(2))^(2)=mn

If tan theta+sin theta=m and tan theta-sin theta=n then prove m^(2)-n^(2)=4sqrt(mn)

If tan theta+sin theta=m and tan theta-sin theta=n show that m^(2)-n^(2)=4sqrt(nm)

If tan theta + sin theta = m, tan theta - sin theta = n " then " (m^(2)-n^(2))^(2)=

If tan theta + sin theta = m and tan theta - sin theta = n , then

If tan theta +sin theta =m and tan theta -sin theta =n then prove m^2-n^2=4sqrt(mn)

If cot theta (1 + sin theta ) = 4m and cot theta (1 - sin theta ) = 4n, prove that (m^(2) - n^(2))^(2) = mn.