1.

There are 3 type of chocolates A, B and C in the vending machine. Chocolates A, B and C are in the ratio of 1/63 ∶ 1/77 ∶ 1/99. If \(9\frac{1}{{11}}{\rm{\% }}\) of chocolate A, \(11\frac{1}{9}\%\) of chocolate B and \(14\frac{2}{7}{\rm{\% }}\) of chocolate C are sold. Then find remaining ratio of chocolates in the vending machine. 1). 5 ∶ 4 ∶ 32). 1 ∶ 2 ∶ 33). 7 ∶ 5 ∶ 34). 9 ∶ 5 ∶ 7

Answer»

Ratio of Chocolates A, B and C = 1/63 ? 1/77 ? 1/99 = 11 ? 9 ? 7

Quantity of the chocolates A after selling = 11 × 10/11 = 10

Quantity of the chocolates B after selling = 9 × 8/9 = 8

Quantity of the chocolates C after selling = 7 × 6/7 = 6

∴ Ratio of chocolates A, B and C in the VENDING machine after selling = 10 ? 8 ? 6 = 5 ? 4 ? 3


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