Modern Physics
The threshold frequency for a photo-sensitine metal is $$3.3\times { 10 }^{ 14 }Hz$$. If light of frequency $$8.2\times { 10 }^{ 14 }Hz$$ is incident on this metal, the cut-off voltage for the photo-electric emission is nearly
The figure shows different graph between stopping potential $$(V_0)$$ and frequency $$(v)$$ for photosensitive surface of cesium, potassium, sodium and lithium. The plots are parallel. Correct ranking of the targets according to their work function greatest first will be
The graph between $$v_0$$ and $$v$$ cut the $$v-axis$$ at $$v$$.
For the given graphs $$(v_0)_{(iv)} > (v_0)_{(iii)} > (v_0)_{(ii)} > (v_0)_{(i)}$$
$$\therefore (W_0)_(iv) > (W_0)_(iii) > (W_0)_(ii) > (W_0)_(i)$$
The threshold frequency for a photo-sensitine metal is $$3.3\times { 10 }^{ 14 }Hz$$. If light of frequency $$8.2\times { 10 }^{ 14 }Hz$$ is incident on this metal, the cut-off voltage for the photo-electric emission is nearly
If the wavelength is brought down from $$6000 \mathring{A}$$ to $$4000 \mathring{A}$$ in a photoelectric experiment, then what will happen ?
In the arrangement shown in figure , y=1.0mm, d=0.24mm and D= 1.2m. The work function of the material of the emitter is 2.2 eV. Find the stopping potential V needed to stop the photocurrent.
The value of stopping potential for $$\lambda _2$$ in the following diagram is
According to Einsteins photoelectric equation, the graph between the kinetic energy of photoelectrons ejected and the frequency of incident radiation is :
The slope of graph drawn between stopping potential and frequency of incident light for a given surface will be:-
The minimum frequency v of continuous X-rays is related to the applied potential difference V as?
The figure showing the correct relationship between the stopping potential $$V_0$$ and the frequency $$v$$ of light for potassium and tungsten
In a photocell circuit the stopping potential, $$v_0$$ , is a measure of the maximum kinetic energy of the photoelectrons. The following graph shows experimentally measured values of stopping potential versus frequency v of incident light. The values of Planck's constant and the work function as determined from the graph are (taking the magnitude of electronic charge to be $$ e= 1.6 \times 10^{-19} C $$ )
Representing the stopping potential V along y-axis and $$(1/\lambda)$$ along x-axis for a given photocathode, the curve is a straight line, the slope of which is equal to