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The heart of a man pump s 5 litres of blood through the arteries per minute at a pressure of 150 mm of mercury. If the density of mercury be 13. × 103kg/m3 and g=10m/s2 then the power of heart in watt is
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On a frictionless surface, a block of mass M moving at speed v collides elastically with another block of same mass M which is initially at rest. After collision the first block moves at an angle 0 to its initial direction and has a speed v/3. The second block's speed after the collision
Two particles of masses m1,m2 move with initial velocities u1 and u2.On collision, one of the particles get excited to higher level, after absorbing energy e. If final velocities of particles be v1 and v2 then we must have
final energy is in form of kinetic energy and potential energy ( excitation energy)
A body of mass (4m) is lying in x-y plane at rest. It suddenly explodes into three pieces. Two pieces, each of mass (m) move perpendicular to each other with equal speeds (v). The total kinetic energy generated due to explosion is
A particle with total energy E is moving in a potential energy region U(x). Motion of the particle is restricted to the region when
As the particle is moving in a potential energy region.
∴ Kinetic energy > 0
And, total energy E = K.E. + P.E
⇒ U(x) < E
The potential energy of a particle in a force field is
where A and B are positive constants and r is the distance of particle from the center of the field. For stable equilibrium, the distance of the particle is
So for stable equilibrium, the distance of the particle is = 2A/B
Two spheres A and B of masses m1 and m2 respectively collide. A is at rest initially and B is moving with velocity v and along x-axis. After collision B has a velocity v/2 in a direction perpendicular to the original direction. The mass A moves after collision in the direction
The potential energy of a system increases if work is done
When work is done upon a system by a conservative force then its potential energy increases.
A particle of mass m is released from rest and follows a parabolic path as shown. Assuming that the displacement of the mass from the origin is small, which graph correctly depicts the position of the particle as a function of time?
When the displacement of the mass from the origin is small, this
graph correctly depicts the position of the particle as a function of time.
A mass m moving horizontally (along the x-axis) with velocity v collides and sticks to a mass of 3m moving vertically upward (along the y-axis) with velocity 2v. The final velocity of the combination is
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