If `T_(n)=sin^(n)theta+cos^(n)theta`, then `(T_(6)-T_(4))/(T_(6))=m` holds for values of `m` satisfying

If T_(n)=sin^(n)theta+cos^(n)theta then (T_(3)-T_(5))/(T_(1))=?

If T_(n)=cos^(n)theta+sin ^(n)theta, then 2T_(6)-3T_(4)+1=

If T_(n)=sin^(n)x+cos^(n)x, prove that 2T_(6)-3T_(4)+1=0

If T_n = sin^(n)theta + cos^(n)theta then prove that (T_5 -T_3): (T_7- T_5) = T_1 :T_3 .

Prove the trigonometric identities: If T_(n)=sin^(n)theta+cos^(n)theta, prove that (T_(3)-T_(5))/(T_(1))=(T_(5)-T_(7))/(T_(3))

If T_(n)=sin^(n)theta+cos^(n)theta ,prove that (i)(T_(3)-T_(5))/(T_(1))=(T_(5)-T_(7))/(T_(3)) (ii) 2T_(6)-3T_(4)+1=0 (iii) 6T_(10)-15T_(8)+10T_(6)-1=0

If T_(n)=sin^(n)x+cos^(pi)x prove that (T_(3)-T_(5))/(T_(1))=(T_(5)-T_(7))/(T_(3))

cos m theta=sin n theta then theta=

If A=[cos theta-sin theta sin theta cos theta], then find the values of theta satisfying the equation A^(T)+A=I_(2)

If A=[[cos theta,-sin thetasin theta,cos theta]], then find the values of theta satisfying the equation A^(T)+A=I_(2)