76 degrees
14
Let the measure of the angle be ( x ) degrees. The complementary angle would then be ( 90 - x ) degrees. According to the problem, ( x = 14(90 - x) ). Solving this equation gives ( x = 14 \times 90 / 15 = 84 ) degrees, so the angle measures 84 degrees and its complementary angle measures 6 degrees.
Let's denote the measure of the angle as x degrees. The complementary angle would then be 90 - x degrees. According to the given information, we have the equation x = 14(90 - x). Solving this equation, we find x = 70 degrees and the complementary angle is 20 degrees.
It will have 14 sides and each interior angle will measure 2160/14 degrees
2160 degrees
14
86 degrees.
Let the measure of the angle be ( x ) degrees. The complementary angle would then be ( 90 - x ) degrees. According to the problem, ( x = 14(90 - x) ). Solving this equation gives ( x = 14 \times 90 / 15 = 84 ) degrees, so the angle measures 84 degrees and its complementary angle measures 6 degrees.
Let's denote the measure of the angle as x degrees. The complementary angle would then be 90 - x degrees. According to the given information, we have the equation x = 14(90 - x). Solving this equation, we find x = 70 degrees and the complementary angle is 20 degrees.
76o
90 - 76 = 14 degrees.90 - 76 = 14 degrees.90 - 76 = 14 degrees.90 - 76 = 14 degrees.
It will have 14 sides and each interior angle will measure 2160/14 degrees
complementary angles
2160 degrees
2160 degrees (14-2)*180 = 2160
To find the measure of an interior angle of a regular 14-gon, you can use the formula for the interior angle of a regular polygon: ((n - 2) \times \frac{180}{n}), where (n) is the number of sides. For a 14-gon, this calculation would be ((14 - 2) \times \frac{180}{14}), which simplifies to (12 \times \frac{180}{14}) or (154.29) degrees. Therefore, each interior angle of a regular 14-gon measures approximately 154.29 degrees.
If an angle is 14 then it is most likely to be in degrees, and therefore written as 14°