6 A particle of mass is confined to an infinite potential well of width a. At t=0 the particle's wave functionis given byAt t = 0 the particle's wave function is given byаааа+2аY(x,0)= A%3D-2 1010= 0 for all other values of x%3DGraph the potential energy function and calculate the normalization constant so that this initial wavefunction is normalized to unity.

The wavefunction of the particle is given as : Ψ(x,0)=Aa2−xa2−a10≤|x|≤a2+a10=0 for all other values…

A particle of mass is confined to an infinite potential well of width a. At t=0 the particle's wave function is given by At t = 0 the particle's wave function is given by а a a а Y(x,0)= A -- X 2 10 2 10 = 0 for all other values of x Graph the potential energy function and calculate the normalization constant so that this initial wave function is normalized to unity.

A particle of mass is confined to an infinite potential well of width a. At t=0 the particle's wave function is given by At t = 0 the particle's wave function is given by а a a а Y(x,0)= A -- X 2 10 2 10 = 0 for all other values of x Graph the potential energy function and calculate the normalization constant so that this initial wave function is normalized to unity.