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Question

Direction: The table given below shows the ratio of cars and Bikes manufactured by 5 different companies. The table also shows the ratio of three different types of cars C1, C2 and C3 and three different types of bikes B1, B2 and B3 manufactured by these 5 different companies. Total numbers of car and bikes together manufactured by D, E, F, G and H are 300000, 280000, 320000, 400000 and 480000 respectively.

CompanyCar : BikeC1 : C2 : C3B1 : B2 : B3
D1 : 22 : 3 : 52 : 2 : 1
E3 : 11 : 1 : 12 : 3 : 2
F1 : 12 : 1 : 11 : 1 : 2
G3 : 12 : 3 : 11 : 2 : 2
H1 : 21 : 2 : 12 : 1 : 5

H = Total number of B2 type bike manufactured by all the companies.

R = Total number of C1 type car manufactured by company F, G and D together.

What is the value of H / R?

This question was previously asked in
SSC CGL 2017 (Tier 1) Previous Year Paper (16-Aug-2017) (Shift 1)
The correct answer is

1.15

H — total B2 bikes across all 5 companies:

D: \(\tfrac{2}{3}(300000)\cdot\tfrac{2}{5}=80000\); E: \(\tfrac{1}{4}(280000)\cdot\tfrac{3}{7}=30000\); F: \(\tfrac{1}{2}(320000)\cdot\tfrac{1}{4}=40000\); G: \(\tfrac{1}{4}(400000)\cdot\tfrac{2}{5}=40000\); H: \(\tfrac{2}{3}(480000)\cdot\tfrac{1}{8}=40000\). Sum = \(230000\).

R — C1 cars from F, G, D: \(80000+100000+20000=200000\).

H/R: \(\tfrac{230000}{200000}=\mathbf{1.15}\).

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