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{:("List - I","List - II"),("(a) Planets...

`{:("List - I","List - II"),("(a) Planets revolving around the sun","(e) SHM"),("(b) Vibrations of a tuning fork","(f) linear motion"),("(c) Motion of projectile","(g) periodic motion"),("(d) Motion of a freely falling body","(h) translatory motion"):}`

A

a - g, b - e, c - h, d - f

B

a - h, b - f, c - g, d - e

C

a - e, b - g, c - f, d - h

D

a - f, b - h, c - e, d - g

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AI Generated Solution

The correct Answer is:
To solve the matching question between List - I and List - II, we will analyze each item in List - I and find the corresponding term in List - II. ### Step-by-Step Solution: 1. **Analyze (a) Planets revolving around the sun:** - The motion of planets around the sun is periodic as they follow elliptical orbits and return to the same position after a fixed time. - **Match:** (a) → (g) Periodic motion. 2. **Analyze (b) Vibrations of a tuning fork:** - A tuning fork vibrates back and forth in a periodic manner, which is characteristic of Simple Harmonic Motion (SHM). - **Match:** (b) → (e) SHM. 3. **Analyze (c) Motion of projectile:** - The motion of a projectile is a combination of horizontal and vertical motion, which is translatory motion. It does not follow a simple harmonic path. - **Match:** (c) → (h) Translatory motion. 4. **Analyze (d) Motion of a freely falling body:** - A freely falling body moves straight down under the influence of gravity, which is linear motion. - **Match:** (d) → (f) Linear motion. ### Final Matches: - (a) → (g) Periodic motion - (b) → (e) SHM - (c) → (h) Translatory motion - (d) → (f) Linear motion ### Summary of Matches: - (a) Planets revolving around the sun → (g) Periodic motion - (b) Vibrations of a tuning fork → (e) SHM - (c) Motion of projectile → (h) Translatory motion - (d) Motion of a freely falling body → (f) Linear motion ---
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Assertion: In the projectile motion projected boyd behave just like a freelty falling body. Reason: There is no change in linear momentum in projectile motion.

A planet is revolving around the sun in an elliptical orbit. Which out of the following remains constant. (a) Linear speed (b) angular momentum ( c) kinetic energy (d) potential energy (e) total energy throughout its orbit.

The distances covered by a freely falling body in its first, second, third, ……, b^(th) seconds of its motion

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NARAYNA-OSCILLATIONS-EXERCISE - II (H.W)
  1. A particle of mass m is released from rest and follow a particle part ...

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  2. A particle of mass m is allowed to oscillate near the minimum of a ver...

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  3. {:("List - I","List - II"),("(a) Planets revolving around the sun","(e...

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  4. The acceleration a of a particle undergoing S.H.M. is shown in the fig...

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  5. Graph between velocity and displacement of a particle, executing S.H.M...

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  6. A particle is placed at the origin and a force F=Kx is acting on it (w...

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  7. The velocity-time graph of a particle executing SHM is as shown in the...

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  8. The smallest time interval between maximum and minimum velocities of t...

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  9. The acceleration-displacement graph of a particle executing SHM is as ...

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  10. The acceleration-displacement graph of two particles P and Q exeucting...

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  11. A simple harmonic oscillator starts from mean position at time, t = 0,...

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  12. For a particle executing SHM, if x, v, a and F represent dispacement, ...

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  13. A second pendulum is shifted from a plane where g = 9.8 m//s^(2) to an...

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  14. A simple pendulum with a brass bob has a period T. The bob is now imme...

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  15. Calculate the time period of a simple pendulum whose length is equal t...

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  16. The l - T^(2) graph of a simple pendulum is an shown in the figure. Th...

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  17. l - T and l-T^(2) graphs of a simple pendulum on earth are as shown in...

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  18. For a particle executing S.H.M. the displacement x is given by x= A c...

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  19. The variation of potential energy (U) of a simple harmonic oscillator ...

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