The figure shows the variation of photocurrent with anode potential for a photo-sensitive surface for three different radiations. Let and be the intensities and and be the frequencies for the curves a, b and c respectively. Then-
1.
2.
3.
4.
The stopping potential as a function of the frequency of the incident radiation is plotted for two different photoelectric surfaces \(A\) and \(B\). The graphs demonstrate that \(A\)'s work function is:
1. | Greater than that of \(B\). | 2. | Smaller than that of \(B\). |
3. | Equal to that of \(B\). | 4. | No inference can be drawn about their work functions from the given graphs. |
1. | ![]() |
2. | ![]() |
3. | ![]() |
4. | ![]() |
The value of stopping potential in the following diagram is given by:
1. | \(-4\) V | 2. | \(-3\) V |
3. | \(-2\) V | 4. | \(-1\) V |
Figure represents a graph of kinetic energy (K) of photoelectrons (in eV) and frequency (v) for a metal used as cathode in photoelectric experiment. The work function of metal is
1. 1 eV
2. 1.5 eV
3. 2 eV
4. 3 eV
The dependence of the short wavelength limit on the accelerating potential V is represented by the curve of figure:
1. A
2. B
3. C
4. None of these
The energy that should be added to an electron, to reduce its de-Broglie wavelengths from m to 0.5 x m, will be
(1) four times the initial energy
(2) thrice the initial energy
(3) equal to the initial energy
(4) twice the initial energy
In a photoelectric effect experiment
1. On increasing intensity and keeping frequency fixed the saturation current decreases
2. On increasing intensity and keeping frequency fixed the saturation current remains constant.
3. On increasing intensity, saturation current may increase.
4. On increasing, frequency saturation current may increase.
When photons of energy hn fall on an aluminium plate (of work function ), photoelectron on maximum kinetic energy K are ejected. If the frequency of the radiation is doubled, the maximum kinetic energy of the ejected photoelectron will be:-
1. K +
2. 2K
3. K
4. K + hn
A particle of mass 3m at rest decays into two particles of masses m and 2m having non-zero velocities. The ratio of the de-Broglie wavelengths of the particles is
1. 1/2
2. 1/4
3. 2
4. None of these