Discussion
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- Question
- If the total expenditure of the family for the year 1999 was $ 46000, the family saved during the year :
Options- A. $ 1500
- B. $ 15000
- C. $ 6900
- D. $ 3067 approx
- Correct Answer
- $ 6900
Explanation
- 1. The ratio of the total amount of money spent on housing to that spent on education was :
Options- A. 5 : 2
- B. 2 : 5
- C. 4 : 5
- D. 5 : 4 Discuss
- 2. The ratio of the total amount spent on football to that spent on Hockey was :
Options- A. 1 : 15
- B. 1 : 1
- C. 15 : 1
- D. 3 : 2 Discuss
- 3. The graph shows that the most popular game is :
Options- A. Hockey
- B. Football
- C. Cricket
- D. Basketball Discuss
- 4. If the total amount spent on sports during the year was $ 15000000, then the amount spent on Cricket and Hockey together was :
Options- A. $ 6000000
- B. $ 5000000
- C. $ 3750000
- D. $ 7500000 Discuss
- 5. The country spent the same amount of money on :
Options- A. Hockey and Tennis
- B. Golf and Basketball
- C. Cricket and Football
- D. Hockey and Golf. Discuss
- 6. If the total amount spent during the year 1999 was $ 46000, the amount spent on food was :
Options- A. $ 2000
- B. $ 10580
- C. $ 23000
- D. $ 2300 Discuss
- 7. Graph shows that the maximum amount was spent on:
Options- A. Food
- B. Housing
- C. Clothing
- D. Others Discuss
- 8. If the total amount spent was $ 46000, how much money was spent on clothing and housing together?
Options- A. $ 11500
- B. $ 1150
- C. $ 10000
- D. $ 15000 Discuss
- 9. How many girls are there in course C?
Options- A. 16
- B. 40
- C. 44
- D. 160 Discuss
- 10. For which pair of courses is the number of boys the same?
Options- A. A and D
- B. B and D
- C. C and F
- D. E and F Discuss
Pie Charts problems
Search Results
Correct Answer: 5 : 4
Explanation:
From above given graph ,
Given that :- % amount of money spent on housing = 15%
% amount of money spent on education = 12%
Required ratio = % amount of money spent on housing : % amount of money spent on education
Required ratio = 15 : 12 = 5 : 4.
Correct Answer: 1 : 1
Explanation:
From above given graph ,
The total amount spent on football = 15 %
The total amount spent on Hockey = 15 %
Required ratio = The total amount spent on football : The total amount spent on Hockey
Required ratio = 15 : 15 = 1 : 1.
Correct Answer: Cricket
Explanation:
From above given graph ,
It is clear that the most popular game is Cricket because the country is spent more amount of money on other game.
So Answer will be Cricket .
Correct Answer: $ 6000000
Explanation:
Correct Answer: Golf and Basketball
Explanation:
As per given graph, we can see that the % spending for following sports are same.
Tennis = 10 % and Others = 10 %.
Golf = 12.5 % and Basketball = 12.5 %
Football = 15% and Hockey = 15 %
The country spent the same amount of money on Golf and Basketball , which is 12.5% in each .
So , Answer will be Golf and Basketball .
Correct Answer: $ 10580
Explanation:
Correct Answer: Food
Explanation:
From above graph ,
It is clear that the maximum amount was spent on Food , which is 23 % .
Correct Answer: $ 11500
Explanation:
Correct Answer: 16
Explanation:
As per second graph,
Number of girls in course 'C' = Total number of Girls x 2%
Number of girls in course 'C' = 800 x 2/100 = 16
Correct Answer: A and D
Explanation:
As per first graph,
The number of students for course A = Total number of students x 20%
As per second graph,
The number of girls for course A = Total number of girls x 30%
Number of boys in course 'A' = The number of students for course A - The number of girls for course A
Number of boys in course 'A' = (1200 x 20/100 ) - ( 800 x 30/100 ) = 240 - 240 = 0
Similarly,
Number of boys in course 'B' = (1200 x 15/100 ) - (800 x 10/100) = 180 - 80 = 100
Number of boys in course 'C' = (1200 x 5/100 ) - (800 x 2/100) = 60 - 16 = 44
Number of boys in course 'D' = (1200 x 35/100 ) - (800 x 30/100) = 420 - 240 = 180
Number of boys in course 'E' = (1200 x 12/100 ) - 800 x 14/100 ) = 144 - 112 = 32
Number of boys in course 'F' = (1200 x 13/100 ) - ( 800 x 14/100 ) = 156 - 112 = 44
Hence, number of boys in course 'C' and 'F' are same which is 44.
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