Compression Wave Formula:
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A compression wave, also known as a longitudinal wave, is a mechanical wave in which particles of the medium move parallel to the direction of wave propagation. The speed of compression waves in a material depends on its bulk modulus and density.
The calculator uses the compression wave formula:
Where:
Explanation: The formula shows that wave speed increases with higher bulk modulus (material stiffness) and decreases with higher density.
Details: Calculating compression wave speed is essential in various fields including seismology, material science, and engineering. It helps determine material properties and predict wave behavior in different media.
Tips: Enter bulk modulus in Pascals (Pa) and density in kilograms per cubic meter (kg/m³). Both values must be positive numbers.
Q1: What is bulk modulus?
A: Bulk modulus is a measure of a substance's resistance to uniform compression. It's defined as the ratio of pressure increase to relative volume decrease.
Q2: How does density affect wave speed?
A: Higher density materials generally have slower wave speeds because more mass needs to be moved by the wave energy.
Q3: Where are compression waves commonly observed?
A: Compression waves are observed in sound waves through air, seismic P-waves, and ultrasound waves in medical imaging.
Q4: What's the difference between compression and shear waves?
A: Compression waves involve particle motion parallel to wave direction, while shear waves involve perpendicular motion.
Q5: Can this formula be used for all materials?
A: This formula works well for homogeneous, isotropic materials but may need modification for anisotropic or composite materials.