If cos(alpha + beta) = 0 , then value of is equal to: cos((alpha + beta)/2)(a) 1/(sqrt(2))(b) 1 2 -(

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If cos(alpha + beta) = 0 then value of is equal to: cos((alpha + beta)/2)(a) 1/(sqrt(2)) If cos(alpha + beta) = 0 then value of is equal to: cos((alpha + beta)/2)(a) 1/(sqrt(2))
If cos(alpha + beta) = 0 then value of cos((alpha + beta)/2) is equal to:(a) 1/(sqrt(2))(b) 1/2(c) If cos(alpha + beta) = 0 then value of cos((alpha + beta)/2) is equal to:(a) 1/(sqrt(2))(b) 1/2(c)
12. If cos(alpha + beta) = 0 then value of cos((alpha + beta)/2) is equal to :(a) 1/(sqrt(2))1 (b) 2 12. If cos(alpha + beta) = 0 then value of cos((alpha + beta)/2) is equal to :(a) 1/(sqrt(2))1 (b) 2
If cos(alpha-beta)=3sin(alpha+beta),t h e n1/(1-3sin2alpha)+1/(1-3sin2beta)=\n\n1/2\n (b) (-1)/2... If cos(alpha-beta)=3sin(alpha+beta),t h e n1/(1-3sin2alpha)+1/(1-3sin2beta)=\n\n1/2\n (b) (-1)/2...
if cos (alpha +beta) =0 then value of cos (alpha + beta/2) is equal to: if cos (alpha +beta) =0 then value of cos (alpha + beta/2) is equal to:
If cos(alpha + beta) = 0 then value of cos( (alpha + beta)/2) is equal to:​ If cos(alpha + beta) = 0 then value of cos( (alpha + beta)/2) is equal to:​
If `cosalpha+cosbeta = 0=sinalpha+sinbeta`, then `cos2alpha+cos2beta` is equal to If `cosalpha+cosbeta = 0=sinalpha+sinbeta`, then `cos2alpha+cos2beta` is equal to
If `0 ltalpha,beta ltpi` and `cosalpha+cosbeta-cos(alpha+beta)=3/2` then If `0 ltalpha,beta ltpi` and `cosalpha+cosbeta-cos(alpha+beta)=3/2` then