Statement-1 : Mechanical energy of a partical execting SHM is E. Maximum KE of particle may be greater than E.
Statement-2 : Potential energy of a system may be negative.

Q. Statement I: The total energy of a particle performing simple harmonic motion could be negative. Statement II: Potential energy of a system could be magnetic.

Q. Statement I: The total energy of a particle performing simple harmonic motion could be negative. Statement II: Potential energy of a system could be magnetic.

Statement-1: kinetic energy of SHM at mean position is equal to potential energy at ends for a particle moving in SHM. Statement-2: Total energy in SHM is conserved.

Statement-1: kinetic energy of SHM at mean position is equal to potential energy at ends for a particle moving in SHM. Statement-2: Total energy in SHM is conserved.

A particle is executing SHM at mid point of mean position & extremity . What is the potential energy in terms of total energy (E)

The total mechanical enegry of a particle is E . The speed of the particle at x = ((2E)/(K))^(1//2) is ((2E)/(m))^(1//2) . Find the potential energy of the particle at x :

STATEMENT - 1 : If the velocity of centre of mass of a system is zero then the kinetic energy of the system may be greater than zero. and STATEMENT - 2 : Kinetic energy of the system is given by (1)/(2)int v^(2)dm , where dm is mass of element and v is its speed.