Wave function is a function of

• Electric and Magnetic fields

• Space and time

• pressure variations

Properties of Eigen wave function

• Single valued

• Finite

• Continuous

• Infinite

Probability of finding the particle in a given space is given by

• Wave function

• Probability amplitude

• Probability density

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

• Infinite

• ^V₀

• Zero

There will be a probability of finding the particle outside the well in

• Infinite potential

• Finite potential

Quantum tunnelling occurs only when

• kinetic energy of the particle is less than the potential energy barrier

• kinetic energy of the particle is greater than the potential energy barrier

• kinetic energy of the particle is equal to tthe potential energy barrier

During Quantum tunnelling,

• Energy of the wave function decreases

• Amplitude of the wave function decreases

• Frequency of the wave function decreases

• Wavelength of the wave decreases

Schrodinger's time independent wave equation corresponds to

• Progressive wave

• Stationary wave

 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

• $\sqrt{\frac{a}{2}}$

• $\sqrt{\frac{2}{a}}$

• $\frac{a}{2}$

• $\frac{2}{a}$