A Point on the End of a Tuning Fork Moves $d = a \sin \omega t$

question 9

Multiple Choice

A point on the end of a tuning fork moves in simple harmonic motion described by? $d = a \sin \omega t$ ? Find ? given that the tuning fork for middle C has a frequency 270 of vibrations per second.
?

• A) \(\omega = 270 \pi\) ?
• B) \(\omega = 810 \pi\) ?
• C) \(\omega = 540 \pi\) ?
• D) \(\omega = 1080 \pi\) ?
• E) \(\omega = 271 \pi\) ?

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Definitions:

Albert Bandura

A Canadian-American psychologist known for his work on social learning theory and the concept of self-efficacy.

Vicarious Learning

The process of learning by observing the actions and outcomes of others' behaviors rather than through direct experience.

Classical Conditioning

Classical conditioning is a learning process in which a biologically potent stimulus is paired with a previously neutral stimulus, resulting in a learned response to the neutral stimulus.

Self-Efficacy

An individual's belief in their own capability to successfully perform and achieve goals.