If `(m+2) sin theta+(2m-1) cos theta=(2m+1)`, then show that `tan theta= =(4)/(3)or (2m)/(m^(2)-1)`.

(m+2)sin theta+(2m-1)cos theta=2m+1 then tan theta is

(m+2)sintheta+(2m-1)costheta=2m+1 then tan theta is

(m+2)sintheta+(2m-1)costheta=2m+1 then tan theta is

(m+2)sintheta+(2m-1)costheta=2m+1 then tan theta is

if (2m+1)sin theta=2m(m+1)cos theta, then sin theta=

If m= sin ^(2) theta + cos ^(4)theta, then-

If sectheta + tantheta = m, show that : sin theta = (m^(2) - 1 )/(m^(2) + 1)

If sin theta + cos theta = m, show that cos^(6)theta + sin^(6)theta = (4 - 3(m^(2) - 1)^(2))/(4) where m^(2) le 2 .

If cos ec theta - sin theta = m and sec theta - cos theta = n, then show that (m ^(2) n ) ^(2//3) + (mn ^(2)) ^( 2//3) = 1.