Find the complement of the angle (frac{7pi}{6}) in radian measure.

Question

Accepted Answer

Step:1 ：Recall that two angles are complementary if their sum is (frac{pi}{2}) or 90 degrees. So, to find the complement of the angle (frac{7pi}{6}), we subtract this angle from (frac{pi}{2}).Step:2 ：(frac{pi}{2} - frac{7pi}{6} = -frac{1pi}{3})Step:3 ：Since the radian measure of an angle cannot be negative, the complement of the angle (frac{7pi}{6}) does not exist.

Answer

Step: 1 ：Recall that two angles are complementary if their sum is (frac{pi}{2}) or 90 degrees. So, to find the complement of the angle (frac{7pi}{6}), we subtract this angle from (frac{pi}{2}).Step: 2 ：(frac{pi}{2} - frac{7pi}{6} = -frac{1pi}{3})Step: 3 ：Since the radian measure of an angle cannot be negative, the complement of the angle (frac{7pi}{6}) does not exist.

Find the complement of the angle \(\frac{7\pi}{6}\) in radian measure.

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