HC Verma Solutions Vol 1 Chapter 12 – Simple Harmonic Motion is one of the important chapters for students especially for those appearing in competitive exams like JEE. Besides SHM is an important principle for engineering students. Understanding it is crucial for many factors. In HC Verma book chapter 12, students will deal with this topic and students will come across questions related to finding displacement and acceleration of objects when the amplitude is given. They will further be solving questions on;
- The angular velocity of objects along with finding the position at a certain velocity.
- They will deal with questions on finding the time period of a simple pendulum and maximum force exerted.
- Potential energy experienced by the object when suspended by a string and questions related to the total energy in a simple harmonic motion.
While the book is a very useful study material, students can practice seriously by knowing the right method to solve questions and prepare for competitive exams like JEE Main. The solutions provided here have been crafted by experienced experts and will aid students to understand and develop better problem-solving skills.
Students will mainly learn about topics such as;
- Simple Harmonic Motion
- Qualitative Nature of Simple Harmonic Motion
- Equation of Motion of a Simple Harmonic Motion
- Terms Associated with Simple Harmonic Motion
- Simple Harmonic Motion as a Projection of Circular Motion
- Energy Conservation in Simple Harmonic Motion
- Angular Simple Harmonic Motion
- Simple Pendulum
- Physical Pendulum
- Torsional Pendulum
- Composition of Two Simple Harmonic Motions
- Damped Harmonic Motion
- Forced Oscillation and Resonance
Important Question In Chapter 12
1. A particle moving in a circular path with a uniform speed will experience a motion that is (a) simple harmonic (b) oscillatory (c) angular simple harmonic (d) periodic.
2. Is simple harmonic motion possible in a noninertial frame? Suppose the answer is yes, will the ratio of the force applied with the displacement be constant?
3. Is it possible to achieve negative potential energy in a simple harmonic motion? What will happen in case of zero potential energy at some point other than the mean position?
4. What will happen to the frequency of a spring-mass system when it is taken in an elevator slowly accelerating upward. The only condition given is that the system oscillates with a frequency v.
(a) becomes zero (b) remains the same (c) increases (d) decreases.
5. In one time period, the displacement of a particle in simple harmonic motion will be;
(a) Zero (b) A (c) 2A (d) 4A
HC Verma Solutions Vol 1 Simple Harmonic Motion Chapter 12