Application of Schrodinger's time-independent wave equation

The wave function of the particle lies in which region?

• x > 0

• x < 0

• 0 < X < L

• x > L

 Eigen energy value for a particle in 1D infinite potential well is given by

Normalization factor of the Eigen wave function obtained in Particle in 1D Infinite potential well

If the particle is confined to a region, what will be the potential inside the well

• Infinite

• ^V₀

• Zero

What does Schrodinger's equation gives?

• only momentum values

• Energy of system

• Only Position probability

• Quantized energy of system

within the infinite height potential well, wave function psi is........................

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Eigen wave-function is

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when n = 4  in eigen energy expression, electron is said to be in

• 3rd excited state

• fourth excited state

• fourth energy level or shell
• fourth sublevel

The lowest energy that particle can have corresponds to n = ?

• 0
• 3
• 2
• 1

Normalized wave-function for a particle in infinite potential well or particle in box is given by

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