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Normal and orthogonal wave function

Normal wave function:  if probability of finding electron in space is unity i.e 100℅ the wave function sie is said to be normalised  or Integration  of ꌏ^2 over the whole space must be equal to 1 ∫ꌏ^2 dxdydz = 1 if the wave function satisfied the above relation .it is said to be normalised. Orthogonal wave function : if ꌏ(1)  and ꌏ(2)  represent two different acceptable wave function.   the product of two wave functions integrated over the entire space must be equal to zero. ∫ꌏ(1)ꌏ(2) dxdydz = 0 the wave function which obey the above relation is said to be orthogonal. # if wave function -ve than called imaginary. # if wave function +ve than called real. wave function which are both normalised and orthogonal are called orthagonal normalised function.