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Question

What happens to the speed of sound in a medium when its temperature increases?

The correct answer is
It increases.

Speed of Sound and Temperature Dynamics

The question asks about the effect of increasing temperature on the speed of sound within a medium. Understanding this relationship is key in acoustics and physics.

Understanding Sound Propagation

Sound travels as a wave, requiring a medium (like air, water, or solids) to move through. The speed of sound depends on the medium's characteristics, primarily its elasticity and density. However, temperature also plays a significant role.

Temperature's Influence on Sound Speed

When the temperature of a medium increases, the particles making up that medium gain kinetic energy. This means they move more vigorously and collide more frequently.

Consider a gas, like air:

  • At higher temperatures, the gas molecules move faster.
  • Faster-moving molecules transmit the disturbances (compressions and rarefactions) that constitute a sound wave more quickly to their neighbors.
  • This increased rate of energy transfer results in a higher speed for the sound wave.

The relationship for an ideal gas is often approximated by the formula where the speed of sound ($v$) is proportional to the square root of the absolute temperature ($T$):

$v \propto \sqrt{T}$

This formula indicates that as temperature ($T$) increases, the speed of sound ($v$) also increases.

Conclusion on Temperature Effect

Therefore, when the temperature of a medium, particularly a gas, increases, the speed of sound within that medium increases.

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Important Questions from Sound

  1. If the temperature of air increases, what happens to the speed of sound and the minimum distance to hear an echo?
  2. Which of the following is an example of a longitudinal wave?
  3. What is the relation between the speed of sound (v), its wavelength ( \(\lambda \))   and time period (T)?

  4. In a mixer, which control determines the amount of signal to be sent to the right or left channels?
  5. What are the speakers that handle the higher range of audio frequencies called?
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