When the positive-going zero crossing of a sine wave occurs at , at what angle does the positive peak occur?
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When the positive-going zero crossing of a sine wave occurs at $$ 204^{\circ} $$, at what angle does the positive peak occur? Answer: Check

UpStudy AI · Accepted Answer

1. For a standard sine wave $$ y = \sin x $$, the positive-going zero crossing occurs at $$ 0^\circ $$, and the positive peak occurs at $$ 90^\circ $$.

2. Since the given sine wave is shifted so that the positive-going zero crossing occurs at $$ 204^\circ $$, the positive peak will occur $$ 90^\circ $$ after this zero crossing.

3. Therefore, the angle at which the positive peak occurs is calculated as:
$$
204^\circ + 90^\circ = 294^\circ
$$
The positive peak occurs at $$ 294^\circ $$.

When the positive-going zero crossing of a sine wave occurs at , at what angle does the positive peak occur?
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When the positive-going zero crossing of a sine wave occurs at , at what angle does the positive peak occur? Answer: Check

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Latest Trigonometry Questions

When the positive-going zero crossing of a sine wave occurs at , at what angle does the positive peak occur?
Answer:
Check