Question

The ratio of number of sides of two regular polygons is 3:4 and the ratio of measures of their each interior angle is 8:9. What is the sum of the number of diagonals of both the polygons equal to?

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Answer 1

$\huge \bf \fbox \red{Answer}$

multiply both sides of this equation by 12 to get: 3 * (3 * n2) = (2 * n2 + 2) * 4. the ratio of n1/n2 is equal to 6/8 which is equal to 3/4. the ratio of s1/s2 is equal to 720/1080 which is equal to 2/3.

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Answer 2

Step-by-step explanation:

multiply both sides of this equation by 12 to get: 3 * (3 * n2) = (2 * n2 + 2) * 4. the ratio of n1/n2 is equal to 6/8 which is equal to 3/4. the ratio of s1/s2 is equal to 720/1080 which is equal to 2/3.