Question : The number of various types of vehicles (in thousands) in three cities is given below.
Vehicle | City | ||
B | C | K | |
Car | 4.5 | 3.0 | 3.0 |
Bus | 2.5 | 3.0 | 4.5 |
Truck | 3.4 | 3.5 | 3.5 |
Bike | 3.2 | 3.3 | 3.4 |
Which type of vehicle is the maximum number combining the three cities?
Option 1: Truck
Option 2: Car
Option 3: Bus
Option 4: Bike
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Correct Answer: Car
Solution :
Car in all three cities = Car in city B + Car in city C + Car in city K
= 4.5 + 3.0 + 3.0 = 10.5
Bus in all three cities = Bus in city B + Bus in city C + Bus in city K
= 2.5 + 3.0 + 4.5 = 10.0
Truck in all three cities = Truck in city B + Truck in city C + Truck in city K
= 3.4 + 3.5 + 3.5 = 10.4
Bike in all three cities = Bike in city B + Bike in city C + Bike in city K
= 3.2 + 3.3 + 3.4 = 9.9
Hence, the correct answer is Car.
Related Questions
Question : The table given below shows the production of bikes and trucks by five companies.
Production | ||
Companies | Bike | Truck |
A | 300 | 200 |
B | 175 | 100 |
C | 200 | 50 |
D | 75 | 250 |
E | 100 | 275 |
J1 = The average production of bikes by all the 5 companies.
J2 = The average production of trucks by all the 5 companies.
What is the value of J1 : J2?
Option 1: 35 : 34
Option 2: 37 : 33
Option 3: 34 : 35
Option 4: 31 : 37
Question : The table shows year-wise road accidents registered in a city during 2015 - 2018.
Accident | Minor | Injury | Serious | Casualties |
Years | ||||
2015 | 160 | 125 | 55 | 30 |
2016 | 150 | 120 | 50 | 35 |
2017 | 210 | 170 | 30 | 25 |
2018 | 190 | 130 | 60 | 40 |
What is the percentage reduction in serious from the year 2016 to 2017?
Option 1: 35%
Option 2: 20%
Option 3: 25%
Option 4: 40%
Question : Direction: The table given below represents the production and sales of wheat in 4 different countries A, B, C, and D for 4 years. At the end of the year 2010 A, B, C, and D had a stock of 5200, 3500, 7835, and 1956 (in '000 quintals) of wheat respectively. For any given year, the stock of wheat is calculated as:
The stock of year $(n+1)$ = stock at end of year $n$ + production in year $(n+1)$ – sales in year $(n+1)$ and, Surplus of year $n$ = production in year $n$ – sales in year $n$
The stock of year $(n+1)$ = stock at end of year $n$ + production in year $(n+1)$ – sales in year $(n+1)$ and, Surplus of year $n$ = production in year $n$ – sales in year $n$
Wheat production and sales (in '000 quintals) | ||||||||
Year | Country | Country | Country | Country | ||||
2011 | A | B | C | D | ||||
Prod. | Sales | Prod. | Sales | Prod. | Sales | Prod. | Sales | |
1218 | 1413 | 1881 | 1798 | 2035 | 2247 | 3126 | 2417 | |
2012 | 1554 | 1783 | 2067 | 2389 | 1821 | 2018 | 2987 | 2911 |
2013 | 1671 | 1641 | 1328 | 2063 | 1937 | 2563 | 2143 | 3188 |
2014 | 1103 | 1002 | 1578 | 1239 | 3014 | 2988 | 4126 | 3563 |
What is the surplus (in '000 quintals) of country A for the years 2013 and 2014 taken together?
Option 1: 122
Option 2: 131
Option 3: 143
Option 4: 158
Question : Direction: The table given below represents the production and sales of wheat in 4 different countries A, B, C, and D for 4 years. At the end of the year 2010 A, B, C, and D had a stock of 5200, 3500, 7835, and 1956 (in '000 quintals) of wheat respectively. For any given year, the stock of wheat is calculated as:
The stock of year $(n+1)$ = stock at end of year $n$ + production in year $(n+1)$ – sales in year $(n+1)$ and, Surplus of year $n$ = production in year $n$ – sales in year $n$
The stock of year $(n+1)$ = stock at end of year $n$ + production in year $(n+1)$ – sales in year $(n+1)$ and, Surplus of year $n$ = production in year $n$ – sales in year $n$
Wheat production and sales (in '000 quintals) | ||||||||
Year | Country | Country | Country | Country | ||||
2011 | A | B | C | D | ||||
Prod. | Sales | Prod. | Sales | Prod. | Sales | Prod. | Sales | |
1218 | 1413 | 1881 | 1798 | 2035 | 2247 | 3126 | 2417 | |
2012 | 1554 | 1783 | 2067 | 2389 | 1821 | 2018 | 2987 | 2911 |
2013 | 1671 | 1641 | 1328 | 2063 | 1937 | 2563 | 2143 | 3188 |
2014 | 1103 | 1002 | 1578 | 1239 | 3014 | 2988 | 4126 | 3563 |
What is the difference (in '000 quintals) in average production and average sales respectively of country C in the given four years?
Option 1: 252.25
Option 2: 415.50
Option 3: 350.75
Option 4: 275.25
Question : Direction: The table given below represents the production and sales of wheat in 4 different countries A, B, C, and D for 4 years. At the end of the year 2010 A, B, C, and D had a stock of 5200, 3500, 7835, and 1956 (in '000 quintals) of wheat respectively. For any given year, the stock of wheat is calculated as:
The stock of year $(n+1)$ = stock at end of year $n$ + production in year $(n+1)$ – sales in year $(n+1)$ and, Surplus of year $n$ = production in year $n$ – sales in year $n$
The stock of year $(n+1)$ = stock at end of year $n$ + production in year $(n+1)$ – sales in year $(n+1)$ and, Surplus of year $n$ = production in year $n$ – sales in year $n$
Wheat production and sales (in '000 quintals) | ||||||||
Year | Country | Country | Country | Country | ||||
2011 | A | B | C | D | ||||
Prod. | Sales | Prod. | Sales | Prod. | Sales | Prod. | Sales | |
1218 | 1413 | 1881 | 1798 | 2035 | 2247 | 3126 | 2417 | |
2012 | 1554 | 1783 | 2067 | 2389 | 1821 | 2018 | 2987 | 2911 |
2013 | 1671 | 1641 | 1328 | 2063 | 1937 | 2563 | 2143 | 3188 |
2014 | 1103 | 1002 | 1578 | 1239 | 3014 | 2988 | 4126 | 3563 |
What is the stock (in '000 quintals) of country C at the end of the four years?
Option 1: 5926
Option 2: 6213
Option 3: 6826
Option 4: 8844
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