Normalizing Orthogonal Functions

Let the wavefunction of a particle be

Ψ(x,0)=A(2ψ1(x)+5ψ2(x)),\Psi(x,0)=A(\sqrt{2}{\psi}_{1}(x)+\sqrt{5}{\psi}_{2}(x)),

where ψ1(x){\psi}_{1}(x) and ψ1(x){\psi}_{1}(x) are orthogonal. Calculate the normalization constant AA to three decimal places.

×

Problem Loading...

Note Loading...

Set Loading...