The velocity `upsilon` of sound waves in a medium may depend upon modulus of elasticity (E ), density (d) and wavelength `(lambda)` of of the waves. Use method of dimensions to deerive the formula for `upsilon.`

The velocity of sound (upsilon) in a gas depends upon coefficint of volume elesticity E of the gas and density d of the gas. Use method of dimensions to derive the formula for upsilon.

Velocity of electromagnetic waves in a medium depends upon

The wavalenght (lambda) of matter waves may depends upon Planck's constant (h) mass (m) and velocity (upsilon) of the particle. Use the method of dimensions to derive the formula

Given that the velocity of sound in a medium depends on the modulus of elasticity and the density of the medium, find an expression for velocity of sound by dimensional analysis.

The velocity of sound waves 'v' through a medium may be assumed to depend on : (i) the density of the medium 'd' and (ii) the modulus of elasticity 'E' . Deduce by the method of dimensions the formula for the velocity of sound . Take dimensional constant K=1.

If the velocity of sound wave in a medium of density 2200 kg//m^3 is 4 km//s . The modulus of elasticity of the medium is

The velocity v of sound waves, through a medium may be assumed to depend on density of the medium, d and Modulus of elasticity (E) . Modulus of elasticity is a ratio of stress to strain and stress is force per unit area. Deduce by the method of dimensions the formula for the velocity of sound.