the number of sides of 2 regular polygons in the ratio 3:2 and their interior angles are in the ratio 5:3. Find the no. of their sides.
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let sides of 1st polygon=3A,
sides of 2nd polygon=2A,
but now according to question, we have
[(3A-2)×180°/3A]/[(2A-2)×180°/2A] = 5/3,
[(3A-2)×2A]/[(2A-2)×3A] = 5/3,
(6A-4)/(6A-6) =5/3,
18A-12=30A-30,
30A-18A=-12+30,
12A=18,
A=3/2,
sides of 2nd polygon=2A,
but now according to question, we have
[(3A-2)×180°/3A]/[(2A-2)×180°/2A] = 5/3,
[(3A-2)×2A]/[(2A-2)×3A] = 5/3,
(6A-4)/(6A-6) =5/3,
18A-12=30A-30,
30A-18A=-12+30,
12A=18,
A=3/2,
sanskriti04173:
we have to find no. of sides and this is ain't tge answer!!
Answered by
0
answer is the question 3/4
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