Evaluating the Six Trigonometric Functions Answers

P(1, 0) corresponds to (, ) on the sine graph.

Which of the following describe the sine function? Check all that apply.

P(1, 0) corresponds to (, ) on the cosine graph.

P(1, 0) corresponds to (, ) on the cosine graph.

The domain is all real numbers for .

When a = 4, the minimum is and the maximum is

.

P(1, 0) corresponds to (, ) on the sine graph.

P(−1, 0) corresponds to (, ) on the cosine graph.

An x-intercept is for .

When a = -4, the minimum is and the maximum is

P(0, 1) corresponds to (, ) on the sine graph.

P(−1, 0) corresponds to (, ) on the sine graph.

P(−1, 0) corresponds to (, ) on the sine graph.

P(0, 1) corresponds to (, ) on the cosine graph.

P(−1, 0) corresponds to (, ) on the cosine graph.

The minimum value is –1 for .

.

P(0, 1) corresponds to (, ) on the sine graph.

P(0, 1) corresponds to (, ) on the cosine graph.

P(0, −1) corresponds to (, ) on the cosine graph.

An x-intercept is for .

Based on these results, changing the sign of a the maximum and minimum values of the graph of y = asin(x).

P(0, −1) corresponds to (, ) on the cosine graph.