Question
What is logic gate? Differentiate between AND gate and OR gate.

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

When the frequency of ac supply is such that the inductive reactance and capacitive reactance become equal, the impedance of the series $\text{LCR}$ circuit is equal to the ohmic resistance in the circuit. Such a series $\text{LCR}$ circuit is known as resonant series $\text{LCR}$ circuit and the frequency of the ac supply is known as resonant frequency. Resonance phenomenon is exhibited by a circuit only if both Land Care present in the circuit. We cannot have resonance in a $\text{RL}$ or $\text{RC}$ circuit.
A series $\text{LCR}$ circuit with $L = 0.12H, C = 480\ nF, \text{R} = 23\Omega$ is connected to a $230V$ variable frequency supply.
  1. Find the value of source frequency for which current amplitude is maximum.
  1. $222.32\ Hz$
  2. $550.52\ Hz$
  3. $663.48\ Hz$
  4. $770\ Hz$
  1. The value of maximum current is:
  1. $14.14A$
  2. $22.52A$
  3. $50.25A$
  4. $47.41A$
  1. The value of maximum power is:
  1. $2200W$
  2. $2299.3W$
  3. $5500W$
  4. $4700W$
  1. What is the $Q-$factor of the given circuit?
  1. $25$
  2. $42.21$
  3. $35.42$
  4. $21.74$
  1. At resonance which of the following physical quantity is maximum?
  1. Impedance
  2. Current
  3. Both $(a)$ and $(b)$
  4. Neither $(a)$ nor $(b)$
A small object is embedded in a glass sphere $(\mu=1.5)$ of radius 5.0cm at a distance 1.5cm left to the centre. Locate the image of the object as seen by an observer standing.
  1. To the left of the sphere.
  2. To the right of the sphere.
 For the past some time, Aarti had been observing some erratic body movement, unsteadiness and lack of coordination in the activities of her sister Radha, who also used to complain of severe headache occasionally. Aarti suggested to her parents to get a medical check-up of Radha. The doctor thoroughly examined Radha and diagnosed that she has a brain tumour.
  1. What, according to you, are the values displayed by Aarti?
  2. How can radioisotopes help a doctor to diagnose brain tumour? 
A police jeep is chasing a culprit going on a motorbike. The motorbike crosses a turning at a speed of $72\ km/h$. The jeep follows it at a speed of $90\ km/h,$ crossing the turning ten seconds later than the bike. Assuming that they travel at constant speeds, how far from the turning will the jeep catch up with the bike?
Graph showing the variation of current versus voltage for a material GaAs is shown in the figure. Identify the region of.
  1. Negative resistance.
  2. Where Ohm's law is obeyed.
A person is standing on a weighing machine placed on the floor of an elevator. The elevator starts going up with some acceleration, moves with uniform velocity for a while and finally decelerates to stop. The maximum and the minimum weights recorded are $72\ kg$ and $60\ kg.$ Assuming that the magnitudes of the acceleration and the deceleration are the same, find:
  1. The true weight of the person.
  2. The magnitude of the acceleration. Take $g = 9.9m/s^2.$
Describe Rutherford's model of atom developed on the basis of his alpha particle scattering experiment.
Net electric flux through a cube is the sum of fluxes through its six faces. Consider a cube as shown in figure, having sides of length $L =10.0 \ cm$. The electric field is uniform, has a magnitude $E =4.00 \times 10^3\ NC ^{-1}$ and is parallel to the $xy$ plane at an angle of $37^{\circ}$ measured from the $+ x -$axis towards the $+ y -$axis.
Image
$(i)$ Electric flux passing through surface $S_6$ is
$(a)\ -24 Nm ^2 C ^{-1}$
$(b)\ 32 Nm ^2 C ^{-1}$
$(c)\ -32 Nm ^2 C ^{-1}$
$(d)\ 24 Nm ^2 C ^{-1}$
$(ii)$ Electric flux passing through surface $S_1$ is
$(a)\ -32\  Nm ^2 C ^{-1}$
$(b)\ -24 \ Nm ^2 C ^{-1}$
$(c)\ 32 \ Nm ^2 C ^{-1}$
$(d)\ 24 \ Nm ^2 C ^{-1}$
$(iii)$ The surfaces that have zero flux are
$(a)\ S _2$ and $S _4$
$(b)\ S_3$ and $S_6$
$(c)\ S _1$ and $S _2$
$(d)\ S _1$ and $S _3$
$(iv)$ he total net electric flux through all faces of the cube is $(a)24\ Nm 2 C-1 (c)-8\ Nm2 C-1 b$
$(a)\ 24\ Nm ^2 C ^{-1}$
$(b)\ 8\ Nm ^2 C ^{-1}$
$(c)\ -8\ Nm ^2 C ^{-1}$
$(d)$ zero
$OR$
The dimensional formula of surface integral $\oint \vec{E} \cdot d \vec{S}$ of an electric field is
$(a)\ \left[ M ^{-1} L^3 T^{-3} A\right]$
$(b)\ \left[ M L ^2 T^{-2} A^{-1}\right]$
$(c) \ \left[ ML ^3 T^{-3} A^{-1}\right]$
$(d)\ \left[ M L ^{-3} T^{-3} A^{-1}\right]$
A narrow tube is bent in the form of a circle of radius $R,$ as shown in figure. Two small holes $S$ and $D$ are made in the tube at the positions at right angle to each other. $A$ source placed at $S$ generates a wave of intensity $I_0$ which is equally divided into two parts: one part travels along the longer path, while the other travels along the shorter path. Both the waves meet at point Dwhere a detector is place
  1. If a maxima is formed at a detector, then the magnitude of wavelength $\lambda$ of the wave produced is given by:
  1. $\pi\text{R}$
  2. $\frac{\pi\text{R}}{2}$
  3. $\frac{\pi\text{R}}{4}$
  4. All of these.
  1. If the in tensity ratio of two coherent sources used in Young's double slit experiment is $49 : 1,$ then the ratio between the maximum and minimum intensities in the interference pattern is:
  1. $1 : 9$
  2. $9 : 16$
  3. $25 : 16$
  4. $16 : 9$
  1. The maximum intensity produced at $D$ is given by:
  1. $4I_0$
  2. $2I_0$
  3. $I_0$
  4. $3I_0$
  1. ln a Young's double slit experiment, the intensity at a point where the path difference is $\frac{\lambda}{6} \ (\lambda - $ wavelength of the light$)$ is $I$. If $I_0$ denotes the maximum intensity, then $ I/I_0$ is equal to:
  1. $\frac{1}{2}$
  2. $\frac{\sqrt3}{2}$
  3. $\frac{1}{\sqrt2}$
  4. $\frac{3}{4}$
  1. Two identical light waves, propagating in the same direction, have a phase differenced. After they superpose the intensity of the resulting wave will be proportional to:
  1. $\cos\delta$
  2. $\cos\Big(\frac{\delta}{2}\Big)$
  3. $\cos^2\Big(\frac{\delta}{2}\Big)$
  4. $\cos^2\delta$
The magnetic moment of the assumed dipole at the earth's centre is $8.0 \times 10^{22}A-m^2.$ Calculate the magnetic field $B$ at the geomagnetic poles of the earth. Radius of the earth is $6400\ km.$