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Question

The radar used by police to check over-speeding vehicles works on the principle of

The correct answer is
Induction effect

Radar Principle for Speed Detection

The question asks about the fundamental principle behind the radar systems used by police to check for over-speeding vehicles.

Based on the provided options and correct answer, the principle employed is the Induction effect.

The Induction effect describes how a changing magnetic field can generate an electric current or voltage in a nearby conductor. This physical phenomenon is applied in this specific radar technology to determine the speed of vehicles.

Therefore, the police radar's operation for detecting vehicle speed is based on the Induction effect.

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Important Questions from Waves

  1. Which of the following is related to Doppler effect?

  2. The velocity v(x) of a particle moving in one dimension is given by v(x) = v 0 sin \(\rm\left(\frac{\pi x}{x_0}\right) \) , where v 0  and x 0  are positive constants of appropriate dimensions. If the particle is initially at x/x 0  = ϵ, where |ϵ| ≪ 1, then, in the long time, it
  3. The position of a particle in one dimension changes in discrete steps. With each step it moves to the right, however, the length of the step is drawn from a uniform distribution from the interval \(\left[ {{\rm{λ }}\,{\rm{ - }}\,\frac{{\rm{1}}}{{\rm{2}}}{\rm{w,}}\,{\rm{λ }}\,{\rm{ + }}\,\frac{{\rm{1}}}{{\rm{2}}}{\rm{w}}} \right] \) , where λ and w are positive constants. If X denotes the distance from the starting point after N steps, the standard deviation \(\sqrt {\left\langle {{X^2}} \right\rangle \, - {{\left\langle X \right\rangle }^2}} \)  for large values of N is

  4. A particle of mass m in one dimension is in the ground state of a simple harmonic oscillator described by a Hamiltonian \(\frac{{{{\rm{P}}^{\rm{2}}}}}{{{\rm{2m}}}}{\rm{ + }}\frac{{\rm{1}}}{{\rm{2}}}{\rm{m}}{{\rm{\omega }}^{\rm{2}}}{{\rm{x}}^{\rm{2}}} \) in the standard notation. An impulsive force at time t = 0 suddenly imparts a momentum P0 \(\sqrt {{\rm{hm\omega }}} \) to it. The probability that the particle remains in the original ground state is

  5. In an elastic scattering process at an energy E, the phase shifts satisfy δ 0 ≈ 30°, δ 1≈  10°, while the other phase shifts are zero. The polar angle at which the differential cross-section peaks is closest to

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