Match the following . When an independent positive charge moves from higher potential to lower potential, then `{:(,"Table - 1",,"Table - 2",),((A),"its kinetic energy",(P),"will remain constant",),((B),"its potential energy",(Q),"will decrease",),((C),"its mechanical energy",(R),"will increase",):}`
Text Solution
Verified by Experts
The correct Answer is:
(A)R,(B)Q,(C)P
Topper's Solved these Questions
ELECTROSTATICS
DC PANDEY ENGLISH|Exercise Integer|17 Videos
ELECTROSTATICS
DC PANDEY ENGLISH|Exercise Comprehension|36 Videos
ELASTICITY
DC PANDEY ENGLISH|Exercise Medical entrances s gallery|21 Videos
EXPERIMENTS
DC PANDEY ENGLISH|Exercise Subjective|15 Videos
Similar Questions
Explore conceptually related problems
A positive charged particle when moves from higher potential to lower potential
When a positive q charge is taken from lower potential to a higher potential point, then its potential energy will
When a positive q charge is taken from lower potential to a higher potential point, then its potential energy will
Asseration : If work by done conservative forces is positive, kinetic energy will increase. Reason : Because potential energy will decrease.
Assertion: An independnt negative charge moves itself from point A to point B. then, potential at A should be less than potential at B. Reason: While moving from A to B kinetic energy of electron will increase
If an electron moves from rest from a point at which potential is 50 volt to another point at which potential is 70 volt, then its kinetic energy in the final state will be
A particle executes linear SHM with amplitude A and mean position is x=0. Determine position of the particle where potential energy of the particle is equal to its kinetic energy.
Match the following columns. (for a satellite in circular orbit) {:(,"Column-I",,"Column-II"),("(A)","Kinetic energy","(p)",-(GMm)/(2r)),("(B)","Potential energy","(q)",sqrt((GM)/(r))),("(C)","Total energy","(r)",-(GMm)/(r)),("(D)","Orbital speed","(s)",(GMm)/(2r)):}
A charge 3 mu C is released at rest from a point P where electric potential is (20 V). Find its kinetic energy when it reaches inifinity.
When a proton is accelerated with 1 volt potential difference, then its kinetic energy is