Acoustic Impedance Equation:
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Acoustic impedance (Z) is a physical property of a medium that characterizes how much sound pressure is generated by a given vibration at a particular frequency. It's defined as the product of the density of the medium (ρ) and the speed of sound in that medium (c).
The calculator uses the acoustic impedance equation:
Where:
Explanation: The equation shows that acoustic impedance increases with both the density of the material and the speed at which sound travels through it.
Details: Acoustic impedance is crucial in ultrasound imaging, sonar technology, and noise control applications. It determines how sound waves reflect at boundaries between different media.
Tips: Enter the density of the medium in kg/m³ and the speed of sound in that medium in m/s. Both values must be positive numbers.
Q1: What are typical values of acoustic impedance?
A: Air: ~415 Pa·s/m, Water: ~1.5 MRayl (1.5×10⁶ Pa·s/m), Steel: ~47 MRayl. 1 Rayl = 1 Pa·s/m.
Q2: Why is acoustic impedance important in ultrasound?
A: The reflection coefficient at tissue boundaries depends on the impedance mismatch between tissues.
Q3: How does temperature affect acoustic impedance?
A: Temperature affects sound speed and density, thus changing impedance. For water, impedance decreases with increasing temperature.
Q4: What's the difference between specific and characteristic impedance?
A: Specific impedance is pressure/particle velocity at a point. Characteristic impedance is for plane waves in infinite media (what this calculator computes).
Q5: How is acoustic impedance measured experimentally?
A: Typically by measuring sound pressure and particle velocity, or through reflection coefficient measurements.