HC Verma Class 11 Physics Solutions Chapter 15

HC Verma Solutions of Concept of Physics Part 1 Chapter -15 Wave Motion and Waves on a String

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HC Verma Class 11 Physics Solutions Chapter 15: Wave Motion and Waves on a String PDF

This page has detailed, step-by-step explanations of every question in HC Verma Class 11 Physics Solutions Chapter 15. For example, in the chapter “Wave Motion and Waves on a String” which is the first chapter of Volume 1 of HC Verma’s concept of physics for jee, all of the questions are solved and the steps are explained to help you learn. Utopper is a smart way for students to go over the whole Physics Syllabus again and again. The questions and answers help them study in a way that will help them do well on their tests.

In the HC Verma Class 11 Physics Solutions Chapter 15 “Wave Motion and Waves on a String” concept of physics, all of the questions are solved and the steps are explained to help you learn. On the Utopper website where students can get free Reference Book Solutions and other study materials like Revision notes, Sample papers, and Important Questions. Science will be easier to learn if you have access to HC Verma Solutions and solutions for other courses.

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HC Verma Class 11 Physics Solutions Chapter 15

About the chapter: HC Verma Class 11 Solutions Chapter 15

Here are the easy-to-understand step-by-step HC Verma solutions for Class 11 Physics Chapter 15 Wave Motion and Wave on a String – Part II. Science students in Class 11 often use these Wave Motion And Wave On A String Solutions to finish their homework and study for tests. The answers help you finish your work and get ready for class.

Our free online study guide for Chapter 15 of the HC Verma book Solutions of Physics for Class 11 has all the answers. All of the Hc Verma Class 11 Solutions for Class 11 Physics that were given by Utopper experts have been put together by us.

Waves and their characters

As waveforms, waves have certain qualities that can be seen right away. First, there should be a focus on the amplitude. You can also think of the amplitude as half of the distance from the peak to the valley. We not only look at the wave’s length but also at how long it lasts (similar to peak to peak or valley to valley). We use the Greek letter to show the length of the wave.

It is the number of waves that pass a fixed point in a given amount of time. The frequency can be thought of as the number of wave crests that pass in a given amount of time. From a mathematical point of view, we see:

  • Sine waves have many different frequencies. The sine frequency of the red wave is low, and the cycle doesn’t happen very often. On the other hand, the purple wave is said to have a high sine frequency. It’s important to note that time goes up horizontally.
  • f = 1/T
  • T is a unit used to measure oscillations. The speed of the wave can also be thought of in terms of frequency and wavelength. Hence, v = fλ
  • In the following equations, v stands for the speed of the wave or, more commonly, the phase velocity, which is how the wave’s phase moves through space. One of the parts of the wave’s frequency moves at a certain speed. For a component with such a phase velocity, any part of the wave, like the crest, will look like it is moving at the phase velocity.
  • Last but not least, a wave’s group velocity is the speed at which the wave’s modulation or envelope, which is the shape of its amplitudes as a whole, moves through space. This is shown in the figure below, where the overall shape, or “envelope,” moves away from the center while the phase velocity is negative. 
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