Find a positive angle and a negative angle that is coterminal to . Do not use the given angle.
Part:
Part 1 of 2
A positive angle less than that is coterminal to is
.

Ask by Kelley Mcguire. in the United States

Mar 23,2025

Question

Find a positive angle and a negative angle that is coterminal to . Do not use the given angle.
Part:
Part 1 of 2
A positive angle less than that is coterminal to is
.

Ask by Kelley Mcguire. in the United States

Mar 23,2025

UpStudy AI · Accepted Answer

To find a positive angle that is coterminal to $$ 310^{\circ} $$, we can add $$ 360^{\circ} $$ to the given angle. Coterminal angles differ by full rotations of $$ 360^{\circ} $$.

Let's calculate it:

$$
310^{\circ} + 360^{\circ} = 670^{\circ}
$$

Thus, a positive angle less than $$ 720^{\circ} $$ that is coterminal to $$ 310^{\circ} $$ is $$ 670^{\circ} $$.
A positive angle less than $$ 720^{\circ} $$ that is coterminal to $$ 310^{\circ} $$ is $$ 670^{\circ} $$.

Find a positive angle and a negative angle that is coterminal to . Do not use the given angle.
Part:
Part 1 of 2
A positive angle less than that is coterminal to is
.

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Solution

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Find a positive angle and a negative angle that is coterminal to . Do not use the given angle. Part: Part 1 of 2 A positive angle less than that is coterminal to is .

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Solution

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Latest Trigonometry Questions

Find a positive angle and a negative angle that is coterminal to . Do not use the given angle.
Part:
Part 1 of 2
A positive angle less than that is coterminal to is
.