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Given the Following Point on the Unit Circle, Find the Angle,to the Nearest Tenth Necessary), of the Terminal Side Through That Point,

Problemas

Given the following point on the unit circle, find the angle,to the nearest tenth necessary), of the terminal side through that point, 0^circ leqslant Theta lt 360^circ P=((sqrt (19))/(5),(sqrt (6))/(5)) Answer Attempt Lout of a

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Respuesta

To find the angle corresponding to the point on the unit circle, we can use the inverse tangent function.Step 1: Calculate the tangent of the angle .The tangent of an angle in the unit circle is given by the ratio of the y-coordinate to the x-coordinate. So, we have: Step 2: Use the inverse tangent function to find the angle .The inverse tangent function, also known as arctan or , gives the angle whose tangent is a given value. So, we have: Step 3: Calculate the value of .Using a calculator, we can find the value of : Therefore, the angle corresponding to the point on the unit circle is approximately .