Consider sp hybridized h(x, y, z) h(x, y, z) h3(x, y, z) = = = orbitals...

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Consider sp² hybridized h₁(x, y, z) h₂(x, y, z) h3(x, y, z) = = = orbitals 1 (s(x, y, z) + √2py(x, y, z)), √3 3 1 1/13 (5(X,Y,Z) + √₂ P.(X, Y, 2) — √ [P. (X.Y,.2)). x(x, y, - √3 1/13 s(x,y,z). Then consider three unit vectors e₁ t t = || || 3 1 - √ ² P. (X,Y,Z) - √ ² PV(X, Y, 2)). z) (0, 1,0), 1 NIT NI (√3,-1,0), (-√3,-1,0), Consider sp² hybridized h₁(x, y, z) h₂(x, y, z) h3(x, y, z) = = = orbitals 1 (s(x, y, z) + √2py(x, y, z)), √3 3 1 1/13 (5(X,Y,Z) + √₂ P.(X, Y, 2) — √ [P. (X.Y,.2)). x(x, y, - √3 1/13 s(x,y,z). Then consider three unit vectors e₁ t t = || || 3 1 - √ ² P. (X,Y,Z) - √ ² PV(X, Y, 2)). z) (0, 1,0), 1 NIT NI (√3,-1,0), (-√3,-1,0),