MCQ
In the Young's double slit experiment, if the phase difference between the two waves interfering at a point is $\varnothing$, the intensity at that point can be expressed by the expression (Where $A$ and $B$ depend upon the amplitudes of the two waves)
  • A
    $I=\sqrt{A^2+B^2 \cos ^2 \emptyset}$
  • B
     $I=\frac{A}{B} \cos \emptyset$
  • C
     $I=A+B \cos \frac{\emptyset}{2}$
  •  $I=A+B \operatorname{Cos} \varnothing$

Answer

Correct option: D.
 $I=A+B \operatorname{Cos} \varnothing$
 $I=A+B \operatorname{Cos} \varnothing$

Need a full question paper?

Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.

Start Generating Free

Similar questions

If frequency of light falling on a photosensitive material doubles
All of the following statements are correct except
A modulating signal is a square wave, as shown in the figure.
If the carrier wave is given as $c ( t )=2 \sin (8 \pi t )$ volts, the modulation index is:
The dependence of binding energy per nucleon, $\mathrm{B}_{\mathrm{N}}$ on the mass number, A, is represented by
A conducting body $1$ has some initial charge $Q$, and its capacitance is $C$. There are two other conducting bodies, $2$ and $3$, having capacitances : $C_2 = 2C$ and $C_3 \rightarrow \infty$ . Bodies $2 $ and $3 $ are initially uncharged. "Body $2$ is touched with body $1$. Then, body $2$ is removed from body $1 $ and touched with body $3$, and then removed." This process is repeated $N$ times. Then, the charge on body $1$ at the end must be
A uniform conducting wire $ABC$ has a mass of $10\,g$. A current of $2\,A$ flows through it. The wire is kept in a uniform magnetic field $B = 2T.$ The acceleration of the wire will be
A series $AC$ circuit containing an inductor $(20\,mH),$ a capacitor $(120\,\mu F)$ and a resistor $(60\, \Omega )$ is driven by an $AC$ source of $24\,V/50\,Hz.$ The energy dissipated in the circuit in $60\,s$ is
A nucleus decays by ${\beta ^ + }$ emission followed by a gamma emission. If the atomic and mass numbers of the parent nucleus are $Z$ and $A$ respectively, the corresponding numbers for the daughter nucleus are respectively.
Electromagnetic radiation of highest frequency is
The energy liberated on complete fission of $1\, kg$ of $_{92}{U^{235}}$ is (Assume $200\, MeV$ energy is liberated on fission of $1$ nucleus)