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JEE Main 20172 April
Exam
JEE Main
Year
2017
Date
2 April
Subject
Physics
Chapter
Electromagnetic Waves

JEE Main 2017 · 2 April · Physics · Electromagnetic Waves

An electron beam is accelerated by a potential difference V to hit...

An electron beam is accelerated by a potential difference VV to hit a metallic target to produce X−X -rays. It produces continuous as well as characteristic X−X -rays. If {\lambda}_\min is the smallest possible wavelength of X−X -ray in the spectrum, the variation of \log \left({\lambda}_\min\right) with log⁡(V)\log \left(V\right) is correctly represented in :An electron beam is accelerated by a potential difference V to hit a metallic target to produce X - rays. It producesAn electron beam is accelerated by a potential difference V to hit a metallic target to produce X - rays. It producesAn electron beam is accelerated by a potential difference V to hit a metallic target to produce X - rays. It producesAn electron beam is accelerated by a potential difference V to hit a metallic target to produce X - rays. It produces

Options

  1. AA wheel is rotating at 900 r .p.m. about its axis. When power is cut offit comes to rest in 1 minute. The angular
  2. BA wheel is rotating at 900 r .p.m. about its axis. When power is cut offit comes to rest in 1 minute. The angular
  3. CA wheel is rotating at 900 r .p.m. about its axis. When power is cut offit comes to rest in 1 minute. The angular
  4. DA wheel is rotating at 900 r .p.m. about its axis. When power is cut offit comes to rest in 1 minute. The angular

Correct answer

B. A wheel is rotating at 900 r .p.m. about its axis. When power is cut offit comes to rest in 1 minute. The angular

Step-by-step solution

K.E.=eVK . E . = eV,

KE=KE =The kinetic energy of electron

The maximum energy of photon=K.E.= K . E .

eV = \dfrac{hC}{{\lambda}_\min}

⇒λ\minV=hCe=constant⇒ {\lambda}_\minV = \dfrac{hC}{e} = constant

Taken loglog in both sides

\ln \left({\lambda}_\min\right) + \ln \left(V\right) = \ln \left(constant\right)

⇒ \ln \left({\lambda}_\min\right) = - \ln \left(V\right) + \ln ( constant )

y=−ax+cy = - ax + c the straight line of negative slope.

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