Explain the relation between the angular momentum and frequency in one line
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Answer:Angular frequency ω (in radians per second), is larger than frequency ν (in cycles per second, also called Hz), by a factor of 2π. This figure uses the symbol ν, rather than f to denote frequency. ... Points farther from the axis move faster, satisfying ω = v /
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The product of frequency and the constant 2pi equals angular velocity.
Angular frequency ω (in radians per second), is larger than frequency v (in cycles per second, also called Hz), by a factor of 2π.
ω = v / r.
Explanation:
- The quantity of angular motion contained in a rotating body is measured by its angular momentum. It's also known as the body's moment of linear momentum.
- The angular displacement per unit time is referred to as angular frequency. It's also known as the rate at which the phase of a sinusoidal waveform changes (e.g., in oscillations and waves). By a factor of two, angular frequency outnumbers frequency (measured in cycles per second, or Hz).
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