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Use the unit circle to find the value of each trigonometric function at the angle indicated. cos(270°) = sin(270°) = tan(270°) = cos(0°) = sin(0°) = tan(0°) =

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Answer:

Step-by-step explanation:

cos(270°) = 0

sin(270°) = -1

tan(270°) = does not exist

cos(0°) = 1

sin(0°) = 0

tan(0°) = 0

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The values of each trigonometric function are; cos(270°) = 0; sin(270°) = -1; tan(270°) = ∞; cos(0°) = 1; sin(0°) = 0; tan(0°) = 0

How to Interprete Trigonometric Functions of Unit Circle?

From definition of unit circle, angle in standard position and trigonometric functions, we derive the following trigonometric functions:

sin θ = y

cos θ = x

tan θ = y/x

Now, we know that;

An angle of 0° is found when x is greater than 0 and y is equal to zero.

An angle of 270° is found when x is equal to zero and y is less than zero.

Thus, the values of each trigonometric function are;

cos(270°) = 0

sin(270°) = -1

tan(270°) = ∞

cos(0°) = 1

sin(0°) = 0

tan(0°) = 0

Read more about unit circle trigonometric functions at; https://brainly.com/question/15600782