[qquad M=[[sin^(4)theta,-1-sin^(2)theta],[1+cos^(2)theta,cos^(4)theta]]=alpha I+beta M^(-1)],[" where "alpha=alpha(theta)" and "beta=beta(theta)" are real numbers,and "I" is the "2times2],[" identity matrix.If "]

M=[{:(sin^(4)theta,-1-sin^(2)theta),(1+cos^(2)theta,cos^(4)theta):}]=alphaI+betaM^(-1) Where alpha=alpha(theta) and beta=beta(theta) ar real numbers and I is an identity matric of 2xx2 if alpha^(**)= min of set {alpha(theta):thetain[0.2pi)} and beta^(**)= min of set {beta(theta):thetain[0.2pi)} Then value of alpha^(**)+beta^(**) is

M=[{:(sin^(4)theta,-1-sin^(2)theta),(1+cos^(2)theta,cos^(4)theta):}]=alphaI+betaM^(-1) Where alpha=alpha(theta) and beta=beta(theta) ar real numbers and I is an identity matric of 2xx2 if alpha^(**)= min of set {alpha(theta):thetain[0.2pi)} and beta^(**)= min of set {beta(theta):thetain[0.2pi)} Then value of alpha^(**)+beta^(**) is

If A=2sin^(2)theta-cos2 theta and A in[alpha,beta], then find the values of alpha and beta.

alpha cos^(2)3 theta+beta cos^(4)theta=16cos^(6)theta+9cos^(2)theta Find alpha& beta if its a identity

If sin(theta+alpha)=a,cos^(2)(theta+beta)=b, then sin(alpha-beta)=

If A=2 sin^2 theta - cos 2 theta and A in [alpha, beta] , then find the values of alpha and beta.

If A=2 sin^2 theta - cos 2 theta and A in [alpha, beta] , then find the values of alpha and beta.