[" (5) "sqrt(768)" anfort ",[[1,x+alpha,y+z-alpha],[1,y+beta,z+x-beta],[1,z+gamma,x+y-gamma]]=0]

Prove that |{:(1,x+alpha,y+z-alpha),(1,y+beta, z+x-beta),(1,z+gamma,x+y-gamma):}|=0

Prove that |{:(1,x+alpha,y+z-alpha),(1,t+beta,+x-beta),(1,z+gamma,x+y-gamma):}|=0

If alpha, beta and gamma are angles such that tan alpha+tan beta+tan gamma=tan alpha . tan beta . tan gamma and x=cos alpha+i sin alpha, y=cos beta+i sin beta and z=cos gamma+i sin gamma , then x y z=

If alpha,beta,gamma are cube roots of of p<0 then for any real x,y,z;(x alpha+y beta+z gamma)/(x beta+y gamma+z alpha)=

If alpha,beta,gamma are the cube roots of p, then for any x,y,z(x alpha+y beta+z gamma)/(x beta+y gamma+z alpha)=

In the radioacitve decay ._(Z)X^(A) rarr ._(z + 1)Y^(A) rarr ._(z - 1)^(A - 4) rarr ._(z - 1)Z^(*A - 4) The sequence of emission is a. alpha, beta, gamma b. gamma, alpha, beta c. beta, alpha, gamma c. beta, gamma, alpha

In the radioacitve decay ._(Z)X^(A) rarr ._(z + 1)Y^(A) rarr ._(z - 1)^(A - 4) rarr ._(z - 1)Z^(*A - 4) The sequence of emission is a. alpha, beta, gamma b. gamma, alpha, beta c. beta, alpha, gamma c. beta, gamma, alpha

If alpha,beta,gamma are the cube roots of p, then for any x,y,z (x alpha + y beta + z gamma)/(x beta + y gamma + z alpha =