Law of Conservation of Energy
Trending Questions
- q=√2Q
- q=−√2Q
- q=2√2Q
- q=−2√2Q
Two stones are thrown vertically upwards simultaneously with their initial velocities and respectively. Calculate the ratio of heights reached by them.
- 15 ms−1
- 26 ms−1
- 42 ms−1
- 10 ms−1
An object is dropped from a cliff falls with a constant acceleration of . Find its speed 2s after it was dropped.
- 1 MeV
- 2 MeV
- 4 MeV
- 8 MeV
- 13m towards right
- 23m towards right
- 43m towards right
- 53m towards right
- Both kinetic energy and potential energy will increase.
- Its kinetic energy will decreases and potential energy will increase.
- Both kinetic energy and potential energy will decrease.
- Kinetic energy will increase and potential energy will decrease.
- go straight
- turn right
- turn left
- turn left and right alternately
- √1.5 ve
- ve√2
- ve
- Zero
Calculate its speed, when it moves to a distance b
[Assume a=1 m, b=10 m, Q=10−3C]
- 90 m/s
- 9 m/s.
- 900 m/s.
- None of these
Total Energy of the universe is constant?
Yes, of course
- No, it’s conserved but not constant.
- \N
- \N
(a) The work done in moving a small positive charge (+q0) from Q to P will be positive
(b) The work done in moving a small negative charge (−q0) from B to A will be positive
(c) In going from Q to P, the kinetic energy of a small negative charge (−q0) increases
(d) In going from B to A, the kinetic energy of a small negative charge (−q0) decreases
- Only a
- a and b
- a, c, d
- a, b, c, d
The two wires shown in figure are made of the same
material which has a breaking stress of 8×8NM−2. The area of cross section of the upper wire is 0.006cm2 and that of the lower wire is 0.003cm2. The mass m1=10kg, m2=20kg and the hanger is light. (a) Find the maximum load that can be put on the hanger without breaking a wire. Which wire will break first if the load is increaed ? (b) Repeat the above part if m1=10kg and m2=36kg.
- 12π√kM
- 12π√k2M
- 12π√2kM
- 12π√Mk
B
- 3.75
- 4.25
- 2.75
- 4.00
- None
- √2gRE
- √gRE
- √gRE2
- 5 eV
- 10 eV
- 15 eV
- 20 eV
A satellite orbits the earth at a height of 400 km above the surface. How much energy must be expended to rocket the satellite out of the earth’s gravitational influence? Mass of the satellite = 200 kg; mass of the earth = 6.0 ×1024 kg; radius of the earth = 6.4 ×106 m; G = 6.67 × 10–11 N m2 kg–2.