Home
Class 12
PHYSICS
An electron is moving with an initial ve...

An electron is moving with an initial velocity `vec(V) = v_(0) hat(i)` and is in a magnetic field `vec(B) = B_(0)hat(j)`. Then its de Broglie wavelength

A

remains constant

B

increases with time

C

decreases with time

D

increases and decreases periodically

Text Solution

Verified by Experts

Promotional Banner

Topper's Solved these Questions

  • QUANTUM THEORY

    CHHAYA PUBLICATION|Exercise Exercise (Multiple Choice Questions)|27 Videos
  • QUANTUM THEORY

    CHHAYA PUBLICATION|Exercise Exercise (Very Short Answer Types Questions)|37 Videos
  • QUANTUM THEORY

    CHHAYA PUBLICATION|Exercise NCERT Textbook Questions with Answer Hint|19 Videos
  • OPTICAL INSTRUMENTS

    CHHAYA PUBLICATION|Exercise CBSE SCANNER|8 Videos
  • QUESTION PAPER OF NEET 2017

    CHHAYA PUBLICATION|Exercise QUESTION PAPERS OF (NEET) (2017)|39 Videos

Similar Questions

Explore conceptually related problems

An electron (mass m) with an initial velocity vec(V) = v_(0) hat(i) is in an electric field vec(E) = E_(0) hat(j) . If lamda_(0) = (h)/(mv_(0)) , its de Broglie wavelength at time t is given by

An electron of mass m with an initial velocity vec(V) = V_(0)hat(i) (V_(0) gt 0) enters an electric field vec(E) = - E_(0)hat(i) ( E_(0) = constant gt 0 ) at t = 0. If lamda_(0) is its de Broglie wavelength initially, then its de Broglie wavelength at time t is

An electron is moving with a velocity (2 hat(i) + 2 hat(j)) m/s in an electric field of intensity vec(E ) = hat(i) + 2hat(j)-8hat(k) Volt/m and a magnetic field of vec(B) = (2hat(j) + 3hat(k)) tesla. Find the magnitude of force on the electron.

Find the scalar and vector components of vec(a) in the direction of vec(b) where vec(a) = hat (i) + hat(j) and vec(b) = hat (j) + hat (k)

Find the scalar and vector components of vec(a) in the direction of vec(b) where vec(a) = 3 hat (i) + vec(j) + 3 hat (k) and vec(b) = hat (i) - hat (j) - hat (k)

vec(A) and vec(B) are two vectors given by vec(A) = 2hat(i) + 3hat(j) and vec(B)= hat(i) + hat(j) . The magnitude of the component of vec(A) along vec(B) is

Find the projection of vector (vec(b)+vec (a )) on vector vec(a) where vec(a) = 2 hat (i) - hat (j) + 2 hat (k) and vec(b) = hat(j) + 2 hat (k)

If hat (i),hat (j) and hat (k) are unit vectors along three mutuaaly perpendicular axes and vec (a) = a_(1) hat (i) + a_(2) hat(j) + a_(3) hat (k) , vec(b) = b_(1) hat (i) + b_(2) hat (j) + b_(3) hat (k) and vec ( c ) = c_(1) hat(i) + c_(2) hat (j) + c_(3) hat (k) prove that (vec(b)+vec(c))xx vec(a) = vec(b) xx vec(a) + vec(c) xx vec(a)

If hat (i),hat (j) and hat (k) are unit vectors along three mutuaaly perpendicular axes and vec (a) = a_(1) hat (i) + a_(2) hat(j) + a_(3) hat (k) , vec(b) = b_(1) hat (i) + b_(2) hat (j) + b_(3) hat (k) and vec ( c ) = c_(1) hat(i) + c_(2) hat (j) + c_(3) hat (k) prove that vec(a) . (vec(b)+vec(c)) = vec(a).vec(b) + vec(a).vec(c)

If a vector vec(v) is such that 2 vec(v) + vec(v) xx [ hat(i) + 2 hat(j)] = 2 hat(i) + hat(k)and |vec(v)| = 1/3 sqrt(m) , then m is equal to -