"If `A=[cosalpha+sinalphasqrt(2)sinalpha-sqrt(2)sinalphacosalpha-sinalpha]` , prove that

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If A=`[[cosalpha,sinalpha],[-sinalpha,cosalpha]]` then show that `A^2=[[cos2alpha,sin2alpha],[-... If A=`[[cosalpha,sinalpha],[-sinalpha,cosalpha]]` then show that `A^2=[[cos2alpha,sin2alpha],[-...
If A=[[cosalpha,sinalpha],[-sinalpha,cosalpha]], find \ If A=[[cosalpha,sinalpha],[-sinalpha,cosalpha]], find \'alpha\' satisfy- ing 0ltalphalt(pi)/(2) ...
(cos alpha + i * sin alpha)(cos 2alpha + i * sin 2alpha))/(cos 3alpha - i * sin 3alpha) (cos alpha + i * sin alpha)(cos 2alpha + i * sin 2alpha))/(cos 3alpha - i * sin 3alpha)
यदि `A=[(cos alpha + sin alpha, sqrt(2)sin alpha),(-sqrt(2)sin alpha, cos alpha- sin alpha)]` हो यदि `A=[(cos alpha + sin alpha, sqrt(2)sin alpha),(-sqrt(2)sin alpha, cos alpha- sin alpha)]` हो
If \[1 + \cos \alpha + {\cos ^2}\alpha + ..... = 2 - \sqrt 2 \], then \[\alpha \], \[\left( {0 If \[1 + \cos \alpha + {\cos ^2}\alpha + ..... = 2 - \sqrt 2 \], then \[\alpha \], \[\left( {0
If \[1 + \cos \alpha + {\cos ^2}\alpha + .... = 2 - \sqrt 2 \], then \[\alpha \] , \[\left( {0 If \[1 + \cos \alpha + {\cos ^2}\alpha + .... = 2 - \sqrt 2 \], then \[\alpha \] , \[\left( {0
If alpha + beta = pi/2 prove that (cos alpha + i * sin alpha)(cos beta + i * sin beta) = i If alpha + beta = pi/2 prove that (cos alpha + i * sin alpha)(cos beta + i * sin beta) = i
Prove of Vieta Prove of Vieta's formulas | How to prove Vieta's formulas with easy way