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The ratio of the perimeters of two similar polygons is 5:9. Which coul
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07 Feb 2022, 08:00
07 Feb 2022, 08:00
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37% (01:37) correct
62% (01:13) wrong based on 32 sessions
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The ratio of the perimeters of two similar polygons is 5:9. Which could be the areas of the two polygons?
Indicate all that apply.
(A) 20 and 45
(B) 55 and 99
(C) 25 and 81
(D) 100 and 324
(E) 200 and 360
Indicate all that apply.
(A) 20 and 45
(B) 55 and 99
(C) 25 and 81
(D) 100 and 324
(E) 200 and 360
The ratio of the perimeters of two similar polygons is 5:9. Which coul
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07 Feb 2022, 08:25
07 Feb 2022, 08:25
2
Quote:
When the sides of two polygons are in proportion of x:y then the perimeters will be in proportion of x:y and the areas will be in the proportion of x^2:y^2
Here the perimeters' ratio \(= 5:9\)
Hence the area will be in proportion of \(5^2:9^2 = 25:81\)
Check for the options that are in the same proportion of \(25:81\)
Answer \(C D\)
Re: The ratio of the perimeters of two similar polygons is 5:9. Which coul
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12 Jul 2024, 12:15
12 Jul 2024, 12:15
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