Prove that if `cos alpha != 1, cos beta != 1, and cos gamma != 1`, then the vectors, `vec a =

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Ext2 Vectors: cos²(α) + cos²(β) + cos²(γ) = 1 [REQUESTED]

If `alpha,beta, gamma` are the direction angles of a vector and `cos alpha=(14)/(15), cos beta=(1)/

If a=cos alpha+i sin alpha, b=cos beta+isin beta,c=cos gamma+i sin gamma and b/c+c/a+a/b=1, the...

De Movire's Theorem 7 marks Q1 | cos⁡𝛼+cos⁡𝛽+cos⁡𝛾=0 sin⁡𝛼+sin⁡𝛽+sin⁡𝛾=0

DeMoivre's theorem|Complex number|cos⁡α+cos⁡β+cos⁡γ=0=sin⁡α+sin⁡β+sin⁡γ |TS AP INTER mathematics 2A