Question

Find three angles coterminal to an angle of 1 radian

Answer 1

To find three angles coterminal to 1 radian, we can add or subtract any integer multiple of 2π radians from 1 radian. So, the three angles coterminal to 1 radian are: 7.28 radians, -5.28 radians, and 13.57 radians.

Step-by-step explanation:

An angle is said to be coterminal with another angle if it has the same initial side and terminal side. To find three angles coterminal to 1 radian, we can add or subtract any integer multiple of 2π radians from 1 radian.

So, the three angles coterminal to 1 radian are:

1 + 2π = 1 + 6.28 ≈ 7.28 radians

1 - 2π = 1 - 6.28 ≈ -5.28 radians

1 + 4π = 1 + 12.57 ≈ 13.57 radians

Answer 2

Answer: Coterminal Angles are angles who share the same initial side and terminal sides. Finding coterminal angles is as simple as adding or subtracting 360° or 2π to each angle, depending on whether the given angle is in degrees or radians. There are an infinite number of coterminal angles that can be found?

Step-by-step explanation: