91影视

The separation between energy levels depends on the value of the polynomial function's exponent. In the case when the exponent is equal to 2, the separation is constant. However, when the exponent is higher than 2, the separation is relatively longer, and when the exponent is lower than 2, the energy separation is decreasing keeping them closer.

Draw a diagram to show the variation of potential energy.

The potential energy is varies as , in this case the energy level will be more closed as the energy increases as the potential energy decreases as the value of x increases.

Thus, the energy levels are more closed for potential energy varies with .

Draw a diagram to show the variation of potential energy.

The potential energy is varies as , in this case the energy level will be more closed as the energy increases as the potential energy decreases as the value of x increases.

Thus, the energy levels are more closed for potential energy varies with .

For infinite potential well the distance between the two levels is increased as the energy increases, as the energy is proportional to ${\mathbf{n}}^{\mathbf{2}}$.

The potential energy is varies as$|x{|}^{-1}$, in this case the energy level will be more closed as the energy increases as the potential energy decreases as the value of x increases.

The potential well is infinitely deep, so the energy is high. As the number of level will be increased with the energy so the number of levels goes to infinity.

Thus, the number of level is infinite.

The potential energy is varies as$-|\mathrm{x}{|}^{-1}$, in this case the energy level will be more closed as the energy increases as the potential energy decreases as the value of x increases.

The energy can not be much high, but the value of energy can not be greater than the potential energy. So the levels get vloser as the energy increases.

Thus, infinite number of level is possible.