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Following pie-charts show distribution of sales of Hindi and English newspapers in five cities A, B, C,…

Average number of English newspapers in cities B, C, and E \(= \frac{2000 + 1800 + 200}{3} = \frac{4000}{3}\). Average number of Hindi newspapers in cities A and D \(=…

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Following pie-charts show distribution of sales of Hindi and English newspapers in five cities A, B, C, D and E :

Figure

The ratio of average number of English newspapers in the cities B, C and E to the average number of Hindi newspapers in the cities A and D is

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Answer and explanation

Correct answer C

Average number of English newspapers in cities B, C, and E =2000+1800+2003=40003= \frac{2000 + 1800 + 200}{3} = \frac{4000}{3}. Average number of Hindi newspapers in cities A and D =3000+25002=2750= \frac{3000 + 2500}{2} = 2750. Their ratio is 40003×2750=40008250=1633\frac{4000}{3 \times 2750} = \frac{4000}{8250} = \frac{16}{33}, i.e., 16:3316 : 33.

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