[theta-sin theta],[cos theta]]" ,find the value of "theta" which satisfies the equation "A'+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)

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 sin theta=(1)/(2) and cos theta=(sqrt(3))/(2) then the general value of theta which satisfies both the equations is

Find the mos general values of theta satisfying the equation :sin theta=-1

sin theta+cos theta=sqrt(3)cos theta then find the value of cos theta-sin theta is

If theta a positive acute angle then the value of theta satisfies the equation sqrt(3) sin theta -cos theta=0 is

Find the most general value of theta , which satisfies both the equations : sin theta=-1/2, cos theta=- sqrt3/2 .

The value of theta in the range 0 lt= theta lt= (pi)/(2) which satisfies the equation sin ( theta +(pi)/(6)) = cos theta is equal to