Business Mathematics in Canada 9th Edition By Jerome – Test Bank
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Sample Test
Chapter 03
Ratios and Proportions
Multiple Choice Questions
1. Express
the ratio 0.25 : 1.40 : 8.50 in its lowest terms
2. 1 :
5.6 : 34
3. 5 :
14 : 85
4. 5 :
28 : 170
5. 2 :
28 : 170
6. 2 :
14 : 85
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
2. In
1999, Acme Company’s total overhead of $685,000 was allocated as follows: 18%
to division A, 42% to division B, and the remainder to division C. What is the
ratio of the overhead in division A to the overhead in division B to the
overhead in division C, in lowest terms?
3. 18 :
42 : 40
4. 9 :
21 : 20
5. 3 : 7
: 6
6. 10 :
23 : 22
7. 18 :
42 : 50
Difficulty: Medium
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
3. Solve
the proportion:
4. 15
5. 5
6. 10
7. 6
8. 12
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
4. Solve
the proportion:
5. 40
6. 44
7. 8
8. 6
9. 24
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
5. Solve
the proportion:
6.
7.
8.
9.
10.
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
6. Solve
the proportion:
7.
8.
9.
10.
11.
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
7. Nitin
and Sam have invested in a partnership in the ratio of 3 : 5. If Sam adds
another $10,000 to the business, how much should Nitin invest in order to
maintain the same ratio?
8. $10,000
9. $3,000
10.
$5,000
11.
$6,000
12.
$12,000
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
8. Kuldip
and Jane invested $35,000 and $55,000 respectively in a partnership. Kuldip
added another $20,000 and Jane wants to add enough to maintain their
investments in the original ratio. How much should Jane invest in order to
maintain the same ratio?
9. $12,727
10.
$30,000
11.
$35,000
12.
$31,429
13.
$25,000
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
9. A
college allows parking permits for students in the ratio of 5.5 students to a
parking permit. The college currently has 11,000 students. The student council
did a survey and found that the ratio should be 4 : 1. The college has agreed
to add the extra parking spaces. How many more spaces are required to meet the
4 : 1 ratio?
10.
2750
11.
2200
12.
1250
13.
1150
14.
750
Difficulty: Medium
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
10.
A punch recipe calls for orange juice, ginger ale, and vodka to
be mixed in the ratio of 4.5 : 2.5 : 1. How much orange juice and vodka should
be mixed with a 2-litre bottle of ginger ale?
11.
3.6 litres of orange juice and 0.8 litres of vodka
12.
3.5 litres of orange juice and 0.75 litres of vodka
13.
6 litres of orange juice and 1.25 litres of vodka
14.
5 litres of orange juice and 1.1 litres of vodka
15.
4.1 litres of orange juice and 0.9 litres of vodka
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
11.
Mr. Malik is considering a larger house in the same area.
Currently the taxes on his $250,000 home amount to $3000 per year. If he
expects the taxes on other homes in the area to be in the same ratio as the
assessed values, what tax amount will Mr. Malik pay on a house assessed at
$300,000?
12.
$3200
13.
$3600
14.
$3500
15.
$3000
16.
$4000
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
12.
Based on past experience, a production process requires 15 hours
of direct labour and 2 assemblers for every $450 of raw materials. If the
company has budgeted for $33,750 worth of raw materials, how many hours of
direct labour and how many assemblers will the company require?
13.
112.5 hours of direct labour and 15 assemblers
14.
2250 hours of direct labour and 300 assemblers
15.
1125 hours of direct labour and 150 assemblers
16.
112.5 hours of direct labour and 150 assemblers
17.
1125 hours of direct labour and 300 assemblers
Difficulty: Medium
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
13.
A gym club membership costs $499 for two years. A member may
cancel at any time and a refund less a $75 administration fee will be issued.
The notice of cancellation must be received by the 15th of the month in order
for the cancellation to be effective for the following month. Najib purchased a
membership on March 1st last year, and decided to cancel it on June 10th of
this year. How much of a refund will Najib receive?
14.
$166.33
15.
$332.67
16.
$257.55
17.
$91.33
18.
$112.13
Difficulty: Easy
Learning Objective: 03-03 Use proportions to allocate or prorate
an amount on a proportionate basis.
Topic: 03-06 Application: Allocation and Proration
14.
Aaron, Luc, and Isaac invested in a business in the ratio of 3.5
: 5 : 7.5. The factory that they leased requires renovations of $125,000. If
the partners want to maintain their investments in the business in the same
ratio, how much should each partner pay for the renovations?
15.
Aaron: $58,593.75
Luc: $27,343.75
Isaac: $39,062.50
1. Aaron:
$35,000
Luc: $50,000
Isaac: $75,000
1. Aaron:
$20,000
Luc: $40,000
Isaac: $60,000
343.
Aaron: $27,343.75
Luc: $58,593.75
Isaac: $39,062.50
343.
Aaron: $27,343.75
Luc: $39,062.50
Isaac: $58,593.75
Difficulty: Easy
Learning Objective: 03-03 Use proportions to allocate or prorate
an amount on a proportionate basis.
Topic: 03-06 Application: Allocation and Proration
15.
Sam, Domenic, and Sal invested $100,000, $150,000, and $75,000,
respectively, in a business. The profits from last year were $80,000. What will
be the profit share of each partner?
16.
Sam: $24,615.38
Domenic: $36,923.08
Sal: $18,461.54
1. Sam:
$25,000
Domenic: $35,000
Sal: $10,000
1. Sam:
$20,000
Domenic: $35,000
Sal: $15,000
615.
Sam: $24,615.38
Domenic: $18,461.54
Sal: $36,923.08
923.
Sam: $36,923.08
Domenic: $18,461.54
Sal: $24,615.38
Difficulty: Easy
Learning Objective: 03-03 Use proportions to allocate or prorate
an amount on a proportionate basis.
Topic: 03-06 Application: Allocation and Proration
16.
Sam, Domenic, and Sal invested $100,000, $125,000, and $150,000,
respectively, in a business. In order to expand, a further investment was
required. Sal invested $200,000. If the other partners agreed to provide capital
in the same ratio as the initial investment, how much did Sam and Domenic
invest? Round to the nearest dollar.
17.
Sam: $166,667
Domenic: $133,333
1. Sam:
$133,333
Domenic: $166,667
1. Sam:
$150,000
Domenic: $175,000
1. Sam:
$175,000 Domenic: $150,000
2. Sam: $133,333
Domenic: $150,000
Difficulty: Medium
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
17.
Sam, Domenic, and Sal invested $200,000, $125,000, and $150,000,
respectively, in a business. In order to expand, a further investment was
required. Sal invested $200,000. If the other partners agreed to provide
capital in the same ratio as the initial investment, how much did Sam and
Domenic invest? Round to the nearest dollar.
18.
Sam: $166,667
Domenic: $266,667
1. Sam:
$250,000
Domenic: $175,000
1. Sam:
$266,667
Domenic: $166,667
1. Sam:
$175,000
Domenic: $250,000
1. Sam:
$266,667
Domenic: $250,000
Difficulty: Medium
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
18.
Susan, Lynda, and Monica opened a consignment dress shop. The
partnership agreement states that the responsibilities for the provision of
capital are in the ratio of 2.5 : 3.75 : 4.5. If the total investment in the
business was $365,500, how much did each partner invest?
19.
Susan: $153,000
Lynda: $85,000
Monica: $127,500
1. Susan:
$175,000
Lynda: $150,000
Monica: $40,500
1. Susan:
$150,000
Lynda: $175,000 Monica: $40,500
1. Susan:
$85,000
Lynda: $127,500
Monica: $153,000
1. Susan:
$210,000
Lynda: $115,000
Monica: $35,500
Difficulty: Easy
Learning Objective: 03-03 Use proportions to allocate or prorate
an amount on a proportionate basis.
Topic: 03-06 Application: Allocation and Proration
19.
Jane, Lynda, and Ginny run a consignment dress store. The
partnership agreement states that the profits are distributed according to the
hours each works in the store. For the month of July, profits are $8500. The
hours worked by Jane, Lynda, and Ginny are 170, 190, and 200, respectively. How
should the month’s profits be allocated?
20.
Jane: $2000
Lynda: $3000
Ginny: $3000
1. Jane:
$3000
Lynda: $3000
Ginny: $2000
2883.
Jane: $2883.93
Lynda: $2580.36
Ginny: $3035.71
3035.
Jane: $3035.71
Lynda: $2883.93
Ginny: $2580.36
2580.
Jane: $2580.36
Lynda: $2883.93
Ginny: $3035.71
Difficulty: Easy
Learning Objective: 03-03 Use proportions to allocate or prorate
an amount on a proportionate basis.
Topic: 03-06 Application: Allocation and Proration
20.
The current exchange rates show that C$1.00 = US$0.9736. If you
have $120 Canadian dollars, what is the equivalent amount in US dollars?
21.
US$116.83
22.
US$123.25
23.
US$109.40
24.
US$92.15
25.
US$120
Difficulty: Easy
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
21.
The current exchange rates show that C$1.00 = €0.7441. If you
have $200 Canadian dollars, what is the equivalent amount in euros?
22.
€268.78
23.
€148.82
24.
€136.50
25.
€200
26.
€150.70
Difficulty: Easy
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
22.
The current exchange rates show that C$1.00 = US$0.9736. If you
have $500 Canadian dollars to exchange and the currency exchange store charges
2% on all transactions, how many US dollars will you be able to buy?
23.
US$513.56
24.
US$486.80
25.
US$477.06
26.
US$503.29
27.
US$496.54
Difficulty: Medium
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
23.
The current exchange rates show that C$1.00 = €0.7441. If you
have $1000 Canadian dollars to exchange and the currency exchange charges 4% on
all transactions, how many euros will you be able to buy?
24.
€744.10
25.
€773.86
26.
€1343.91
27.
€714.34
28.
€1290.15
Difficulty: Medium
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
24.
The current exchange rates show that US$1.00 = C$1.0271. If you
have $375 US dollars, what is the equivalent amount in Canadian dollars?
25.
C$365.18
26.
C$407.60
27.
C$375
28.
C$315.76
29.
C$385.16
Difficulty: Easy
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
25.
The current exchange rates show that US$1.00 = €0.7643. If you
have $600 US dollars, what is the equivalent amount in euros?
26.
€458.58
27.
€785.03
28.
€746.83
29.
€750
30.
€600
Difficulty: Easy
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
26.
The current exchange rates show that US$1.00 = €0.7643. If you
have $450 US dollars to exchange and the currency exchange charges 2.5% on all
transactions, how many euros will you be able to buy?
27.
€343.94
28.
€335.34
29.
€602.55
30.
€587.49
31.
€450
Difficulty: Medium
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
27.
The current exchange rates show that C$1.00 = £0.6350. If you
have C$250, what is the equivalent amount in British pounds?
28.
£393.08
29.
£105
30.
£158.75
31.
£430.97
32.
£250
Difficulty: Easy
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
28.
A hamburger in Canada costs C$7.00, and the same hamburger costs
€5.50 in France. What percentage more is the cost of a hamburger in € in
France? Use the French price as the base in the comparison. (C$1.00 = €0.7441)
29.
21.43%
30.
4.74%
31.
6.64%
32.
5.30%
33.
27.0%
Difficulty: Medium
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
29.
A litre of gas costs €1.42 in France. What would be the
equivalent cost in Canada? Use C$1.00 = €0.7441 as the exchange rate.
30.
C$1.06
31.
C$1.56
32.
C$0.85
33.
C$1.7441
34.
C$1.91
Difficulty: Medium
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
30.
How much will it cost in C$ to buy €2000 in traveller’s cheques
if the exchange rate is C$1.00 = €0.7441, and the financial institution charges
a fee of 0.5%?
31.
C$2701.25
32.
C$2687.81
33.
C$2822.20
34.
C$1488.20
35.
C$11,495.64
Difficulty: Medium
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
31.
You can buy euros at a currency exchange store or at the
airport. If you want to buy €250, would it be better to pay a 1% transaction
fee or a flat service charge of $10.00? Use C$1.00 = €0.7441 as the exchange
rate.
32.
1% transaction fee more expensive by C$6.64
33.
1% transaction fee less expensive by C$6.64
34.
flat service charge less expensive by C$6.64
35.
flat service charge more expensive by C$6.64
36.
no difference in fee
Difficulty: Medium
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
32.
A bag of popcorn costs C$1.99 in Canada, and the same bag of
popcorn costs US$1.99 in Morgan Hill, California, USA. What percentage more is
the cost of the bag of popcorn in the US than in Canada? Use the Canadian price
as the base in comparison. (US$1.00 = C$1.0271).
33.
2.47%
34.
2.54%
35.
2.51%
36.
2.58%
37.
0%
Difficulty: Medium
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
33.
If the C$ strengthens by 1% relative to the US$ (US$1.00 =
C$1.0271), what will be the new value for the US$ per C$1.00?
34.
US$0.9640 per C$1.00
35.
US$0.91223 per C$1.00
36.
US$1.01688 per C$1.00
37.
US$0.9834 per C$1.00
38.
US$1.0373 per C$1.00
Difficulty: Medium
Learning Objective: 03-05 Relate currency exchange rate movement
to currency appreciation or depreciation.
Topic: 03-10 Application: Appreciation and Depreciation of
Currencies
34.
If the C$ strengthens by 2% relative to the US$ (US$1.00 =
C$1.0271), what will be the new value for the US$ per C$1.00?
35.
US$1.0066 per C$1.00
36.
US$0.9545 per C$1.00
37.
US$0.9113 per C$1.00
38.
US$0.93992 per C$1.00
39.
US$0.9931 per C$1.00
Difficulty: Medium
Learning Objective: 03-05 Relate currency exchange rate movement
to currency appreciation or depreciation.
Topic: 03-10 Application: Appreciation and Depreciation of
Currencies
35.
If the C$ weakens by 1.5% relative to the US$ (US$1.00 =
C$1.0271), what will be the new value for the US$ per C$1.00?
36.
US$0.9590 per C$1.00
37.
US$0.9884 per C$1.00
38.
US$1.0425 per C$1.00
39.
US$0.98531 per C$1.00
40.
US$1.0921 per C$1.00
Difficulty: Medium
Learning Objective: 03-05 Relate currency exchange rate movement
to currency appreciation or depreciation.
Topic: 03-10 Application: Appreciation and Depreciation of
Currencies
36.
If the C$ weakens by 2.5% relative to the US$ (US$1.00 =
C$1.0271), what will be the new value for the US$ per C$1.00?
37.
US$1.0528 per C$1.00
38.
US$0.9493 per C$1.00
39.
US$1.0327 per C$1.00
40.
US$0.9898 per C$1.00
41.
US$0.9651 per C$1.00
Difficulty: Medium
Learning Objective: 03-05 Relate currency exchange rate movement
to currency appreciation or depreciation.
Topic: 03-10 Application: Appreciation and Depreciation of
Currencies
37.
If the C$ weakens by 1% relative to the euro (C$1.00 = €0.7441),
what will be the new values for € per C$1.00 and C$ per €1.00?
38.
€0.7515 per C$1.00 and C1.3574 per €1.00
39.
€0.8185 per C$1.00 and C1.2674 per €1.00
40.
€0.7367 per C$1.00 and C1.3574 per €1.00
41.
€0.7067 per C$1.00 and C1.2674 per €1.00
42.
€0.67645 per C$1.00 and C1.7367 per €1.00
Difficulty: Medium
Learning Objective: 03-05 Relate currency exchange rate movement
to currency appreciation or depreciation.
Topic: 03-10 Application: Appreciation and Depreciation of
Currencies
38.
If the C$ weakens by 2.5% relative to the euro (C$1.00 =
€0.7441), what will be the new value for the euro per C$1.00?
39.
€0.7590 per C$1.00
40.
€0.7727 per C$1.00
41.
€0.7292 per C$1.00
42.
€0.7255 per C$1.00
43.
€0.7686 per C$1.00
Difficulty: Medium
Learning Objective: 03-05 Relate currency exchange rate movement
to currency appreciation or depreciation.
Topic: 03-10 Application: Appreciation and Depreciation of
Currencies
39.
If the C$ strengthens by 4% relative to the euro (C$1.00 =
€0.7441), what will be the new value for the euro per C$1.00?
40.
€0.71434 per C$1.00
41.
€0.7664 per C$1.00
42.
€0.7554 per C$1.00
43.
€0.7751 per C$1.00
44.
€0.7739 per C$1.00
Difficulty: Medium
Learning Objective: 03-05 Relate currency exchange rate movement
to currency appreciation or depreciation.
Topic: 03-10 Application: Appreciation and Depreciation of
Currencies
40.
If the C$ strengthens by 3% relative to the euro (C$1.00 =
€0.7441), what will be the new value for the euro per C$1.00?
41.
€0.7664 per C$1.00
42.
€0.7218 per C$1.00
43.
€0.7729 per C$1.00
44.
€0.7671 per C$1.00
45.
€0.7644 per C$1.00
Difficulty: Medium
Learning Objective: 03-05 Relate currency exchange rate movement
to currency appreciation or depreciation.
Topic: 03-10 Application: Appreciation and Depreciation of
Currencies
41.
If the US$ strengthens by 2% relative to the euro (US$1.00 =
€0.7643), what will be the new value for the euro per US$1.00?
42.
€0.7795 per US$1.00
43.
€0.7796 per US$1.00
44.
€0.7319 per US$1.00
45.
€0.7121 per US$1.00
46.
€0.7262 per US$1.00
Difficulty: Medium
Learning Objective: 03-05 Relate currency exchange rate movement
to currency appreciation or depreciation.
Topic: 03-10 Application: Appreciation and Depreciation of
Currencies
42.
If the US$ weakens by 5% relative to the euro (US$1.00 =
€0.7643), what will be the new value for the euro per US$1.00?
43.
€0.72790 per US$1.00
44.
€0.7670 per US$1.00
45.
€0.7261 per US$1.00
46.
€0.7611 per US$1.00
47.
€0.8685 per US$1.00
Difficulty: Medium
Learning Objective: 03-05 Relate currency exchange rate movement
to currency appreciation or depreciation.
Topic: 03-10 Application: Appreciation and Depreciation of
Currencies
43.
The basket of goods and services included in the Consumer Price
Index cost $35,750 in the base year. If the same basket cost $43,000 six years
later, what was the CPI on that date?
44.
83.1
45.
116.7
46.
72.5
47.
120.3
48.
118.4
Difficulty: Medium
Learning Objective: 03-06 Interpret and use index numbers.
Topic: 03-11 Application: Index Numbers
44.
The basket of goods and services included in the Consumer Price
Index cost $425 in the base year. If the same basket cost $575 ten years later,
what was the CPI on that date?
45.
73.9
46.
126.1
47.
115.0
48.
130.4
49.
135.3
Difficulty: Easy
Learning Objective: 03-06 Interpret and use index numbers.
Topic: 03-11 Application: Index Numbers
45.
The CPI increased from 130.0 to 135.0 over a two-year period. If
a person earned $35,000 at the beginning of the two-year period, how much would
he have to earn at the end of the two-year period to maintain the same
purchasing power? Round to the nearest dollar.
46.
$36,346
47.
$36,750
48.
$36,296
49.
$36,500
50.
$40,125
Difficulty: Easy
Learning Objective: 03-06 Interpret and use index numbers.
Topic: 03-11 Application: Index Numbers
46.
The CPI increased from 125.0 to 132.0 over a three-year period.
If a person earned $40,000 at the beginning of the three-year period, how much
would they have to earn at the end of the three-year period to maintain the
same purchasing power?
47.
$42,800
48.
$42,240
49.
$40,933
50.
$42,121
51.
$40,250
Difficulty: Easy
Learning Objective: 03-06 Interpret and use index numbers.
Topic: 03-11 Application: Index Numbers
47.
Nitin earns $15 per hour today. Five years ago he earned $11.75
per hour. During the five-year period the CPI rose from 136.5 to 147.6. Has
Nitin’s buying power increased or decreased and by how much in current year’s
dollars?
48.
increased by $2.37
49.
decreased by $2.37
50.
increased by $2.29
51.
decreased by $2.29
52.
increased by $1.95
Difficulty: Easy
Learning Objective: 03-06 Interpret and use index numbers.
Topic: 03-11 Application: Index Numbers
48.
Sally earns $25 per hour today. Seven years ago she earned
$20.75 per hour. During the seven-year period the CPI rose from 136.5 to 158.2.
Has Sally’s buying power increased or decreased and by how much in current
year’s dollars?
49.
increased by $3.61
50.
decreased by $3.61
51.
decreased by $0.95
52.
increased by $0.95
53.
increased by $1.40
Difficulty: Easy
Learning Objective: 03-06 Interpret and use index numbers.
Topic: 03-11 Application: Index Numbers
49.
Mandeep is going to ask for a raise. Over the past year, the CPI
has gone from 129.9 to 131.9. Mandeep currently earns $42,500. What is the
minimum raise that Mandeep should ask for in order to maintain the same buying
power? Round to the nearest dollar.
50.
$43,350
51.
$43,144
52.
$44,000
53.
$43,500
54.
$43,154
Difficulty: Easy
Learning Objective: 03-06 Interpret and use index numbers.
Topic: 03-11 Application: Index Numbers
50.
Fatima is going to ask for a raise. Over the past year, the CPI
has gone from 119.6 to 122.6. Fatima currently earns $45,000. What is the
minimum raise that Fatima should ask for in order to maintain the same buying
power? Round to the nearest dollar.
51.
$46,129
52.
$46,350
53.
$46,101
54.
$46,500
55.
$46,100
Difficulty: Easy
Learning Objective: 03-06 Interpret and use index numbers.
Topic: 03-11 Application: Index Numbers
51.
The price of a box of chalk has increased from $0.89 to $1.39
over a ten-year period. What index number would represent the change in price
over the ten-year period?
52.
150.0
53.
156.2
54.
136.0
55.
142.0
56.
148.2
Difficulty: Medium
Learning Objective: 03-06 Interpret and use index numbers.
Topic: 03-11 Application: Index Numbers
52.
The price of a laser printer dropped from $299.99 to $175. What
index number would represent the change in price?
53.
125.0
54.
75.0
55.
58.3
56.
71.4
57.
41.7
Difficulty: Medium
Learning Objective: 03-06 Interpret and use index numbers.
Topic: 03-11 Application: Index Numbers
53.
A car requires 8 litres of gasoline to go 88 km. How many litres
of gasoline will be required to go 16 km at the same rate of consumption?
54.
1.6
55.
0.5
56.
57.
176
58.
5.5
Difficulty: Medium
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
54.
Solve the proportion:
55.
56.
0.44
57.
1.2375
58.
0.2475
59.
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
55.
Karina bought 25.5 hectares of land for $63,000. If she buys
another 80 hectares of land at the same price per hectare as her first
purchase, how much must she pay for her second purchase?
56.
$247,058.82
57.
$197,647.06
58.
$200,812.50
59.
$260,647.06
60.
$308,823.53
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
56.
Three partners share the partnership’s profit according to the
proportion of the business each owns. Ms. A owns 30%, Mr. B owns 25% and Ms. C
owns the remainder. What profit would Mr. B receive if Ms. A receives $32,500?
57.
$108,333.33
58.
$8,125.00
59.
$24,375.00
60.
$27,083.33
61.
$30,875.00
Difficulty: Medium
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
57.
Total overhead of $235,000 is allocated according to the
proportion of labour hours. Department A used 1830 hours, department B used
1635 hours, and department C used 1760 hours. What amount of overhead should be
allocated to department C?
58.
$119,365.08
59.
$155,842.11
60.
$115,634.92
61.
$82,306.22
62.
$79,157.89
Difficulty: Medium
Learning Objective: 03-03 Use proportions to allocate or prorate
an amount on a proportionate basis.
Topic: 03-06 Application: Allocation and Proration
58.
Suppose that C$1.00 is equivalent to US$0.92149. How much will
it cost in C$ to purchase US$1565? (Ignore any commission.)
59.
C$1597.69
60.
C$1732.31
61.
C$1442.13
62.
C$1698.34
63.
C$2762.95
Difficulty: Medium
Learning Objective: 03-04 Use quoted exchange rates to convert
between currencies.
Topic: 03-07 Application: Exchange Rates and Currency Conversion
59.
If the basket of goods and services included in the consumer
price index (CPI) cost $21,350 in the base year (when CPI = 100) and currently
costs $28,550, what is the current CPI?
60.
133.72
61.
128.63
62.
74.78
63.
125.08
64.
139.77
Difficulty: Medium
Learning Objective: 03-06 Interpret and use index numbers.
Topic: 03-11 Application: Index Numbers
60.
Express the ratio 76 : 44 : 8 in its lowest terms.
61.
38 : 22 : 1
62.
38 : 11 : 2
63.
9 : 5 : 1
64.
19 : 11 : 2
65.
6 : 3 : 1
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
61.
Express the ratio 130 : 290 : 60 in its lowest terms.
62.
2 : 4 : 1
63.
26 : 58 : 12
64.
65 : 145 : 30
65.
58 : 26 : 12
66.
13 : 29 : 6
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
62.
Express the ratio 3 : 21 : 0.75 as an equivalent ratio whose
smallest term is 1.
63.
1 : 7 : 0.25
64.
3 : 21 : 1
65.
11 : 13 : 1
66.
1 : 7 : 25
67.
4 : 28 : 1
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
63.
On a typical day, Generous Motors sells 3,600 vans, 1,500 pickup
trucks, and 7,800 passenger cars. In lowest terms, what is the sales ratio of
cars to vans to pickups?
64.
36 : 15 : 78
65.
1560 : 720 : 300
66.
26 : 12 : 5
67.
78 : 15 : 36
68.
12 : 5 : 26
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
64.
To raise money for her hockey team, Juliana collected a total of
$264. Her uncle Vic donated $96, her uncle Dave donated $48 and her aunt Karen
donated the rest. In lowest terms, express the ratio of the donations of Vic,
Dave and Karen.
65.
4 : 2 : 5
66.
5 : 12 : 26
67.
2 : 5 : 4
68.
4 : 2 : 11
69.
5 : 2 : 4
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
65.
Last year, a company’s salespersons, A, B, and C recorded sales
as follows: “A” recorded three sevenths (3/7) of the total, “B” recorded one
quarter (1/4) of the total and “C” recorded the rest of the sales. Express, in
lowest terms, the sales ratio of A : B : C.
66.
3 : 7 : 4
67.
7 : 4 : 1
68.
3 : 1 : 6
69.
21 : 7 : 28
70.
12 : 7 : 9
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
66.
Express the ratio 0.75 : 3 as an equivalent ratio whose smallest
term is 1.
67.
0.25 : 1
68.
4 : 1
69.
3 : 12
70.
2.25 : 1
71.
1 : 4
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
67.
Solve the proportion:
68.
15
69.
12
70.
3
71.
0.75
72.
26.666
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
68.
Solve the proportion:
69.
24
70.
1504
71.
2400
72.
76
73.
1800
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
69.
Betty and Lois have already invested $12,450 and $16,600
respectively. If Betty invests another $6,000 what amount should Lois
contribute to maintain their investments in the same ratio?
70.
$6,000
71.
$7,000
72.
$8,000
73.
$9,000
74.
$4,000
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
70.
Last year the team won 34 games and lost 17. This year they will
play a total of 15 more games than they played last year. How many games will
they have to win this year to maintain the ratio of wins to losses from last
year? (There are no tie games.)
71.
51
72.
24
73.
10
74.
44
75.
48
Difficulty: Easy
Learning Objective: 03-03 Use proportions to allocate or prorate
an amount on a proportionate basis.
Topic: 03-06 Application: Allocation and Proration
71.
Hockey goals and assists each count as one point. Anthony’s
ratio of goals to assists is 2:5. Last season he collected a total of 91
points. How many goals did Anthony score?
72.
65
73.
35
74.
26
75.
78
76.
13
Difficulty: Easy
Learning Objective: 03-03 Use proportions to allocate or prorate
an amount on a proportionate basis.
Topic: 03-06 Application: Allocation and Proration
72.
Mary paid $1,500 for car insurance at the beginning of the year.
After 5 months she cancelled the insurance and was given a pro-rated refund
based on the number of months remaining on the policy less a service charge of
$100. How much money did she get back?
73.
$500
74.
$600
75.
$625
76.
$775
77.
$875
Difficulty: Easy
Learning Objective: 03-03 Use proportions to allocate or prorate
an amount on a proportionate basis.
Topic: 03-06 Application: Allocation and Proration
73.
A lottery prize was shared by Andy, Betty, and Chris by the
ratio of 15 : 12 : 27. If Andy received $4,500, how much did Chris get?
74.
$11,700
75.
$8,100
76.
$3,600
77.
$16,200
78.
$9,900
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
74.
Axel, Bonita, and Chip are partners in business. The ratio of
ownership of the partnership between Axel, Bonita, and Chip respectively is 5 :
4 : 10. If Bonita’s share is worth $28,000 what is the value of the whole
business?
75.
$56,000
76.
$35,000
77.
$112,000
78.
$133,000
79.
$70,000
Difficulty: Easy
Learning Objective: 03-03 Use proportions to allocate or prorate
an amount on a proportionate basis.
Topic: 03-06 Application: Allocation and Proration
75.
Bonus money totalling $920,000 is to be shared by Dave, Claude,
Marcel, and Larry by the ratio 15 : 11 : 8 : 6. How much will Dave receive?
76.
$253,000
77.
$460,000
78.
$345,000
79.
$368,000
80.
$312,000
Difficulty: Easy
Learning Objective: 03-03 Use proportions to allocate or prorate
an amount on a proportionate basis.
Topic: 03-06 Application: Allocation and Proration
76.
Rodger, Dodger, and Codger own a business in the ratio of 12 : 7
: 9. The value of the business is $560,000. If Codger sells his share to
Dodger, what will be the new ownership ratio in the form Rodger : Dodger?
77.
4 : 3
78.
21 : 7
79.
3 : 1
80.
4 : 5
81.
3 : 4
Difficulty: Easy
Learning Objective: 03-03 Use proportions to allocate or prorate
an amount on a proportionate basis.
Topic: 03-06 Application: Allocation and Proration
Short Answer Questions
77.
A bartenders’ handbook recommends that one bottle of spirits be
provided per 10 guests at a New Year’s Eve party. Furthermore, the relative
consumption of scotch, rye, and rum is in the ratio of 3 : 5 : 4. How many
bottles of each liquor should be stocked for a party expecting 480 guests?
Scotch: 12 bottles
Rye: 20 bottles
Rum: 16 bottles
Difficulty: Easy
Learning Objective: 03-02 Set up and solve proportions.
Topic: 03-04 Proportions
78.
Express the following ratio in its lowest terms: 12 : 64
3 : 16
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
79.
Express the following ratio in its lowest terms: 56 : 21
8 : 3
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
80.
Express the following ratio in its lowest terms: 45 : 15 : 30
3 : 1 : 2
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
81.
Express the following ratio in its lowest terms: 26 : 130 : 65
2 : 10 : 5
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
82.
Express the following ratio in its lowest terms: 0.08 : 0.12
2 : 3
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
83.
Express the following ratio in its lowest terms: 2.5 : 3.5 : 3
5 : 7 : 6
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
84.
Express the following ratio in its lowest terms: 0.84 : 1.4 :
1.96
3 : 5 : 7
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
85.
Express the following ratio in its lowest terms: 11.7 : 7.8 :
3.9
3 : 2 : 1
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
86.
Express the following ratio in its lowest terms: 0.24 : 0.39 :
0.15
8 : 13 : 5
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
87.
Express the following ratio in its lowest terms: 0.091 : 0.021 :
0.042
13 : 3 : 6
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
88.
Express the following ratio in its lowest terms:
1 : 6
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
89.
Express the following ratio in its lowest terms:
8 : 9
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
90.
Express the following ratio in its lowest terms:
7 : 10
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
91.
Express the following ratio in its lowest terms:
7 : 3
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
92.
Express the following ratio in its lowest terms:
3 : 4
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
93.
Express the following ratio in its lowest terms:
4 : 1
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
94.
Express the following ratio in its lowest terms:
15 : 8
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
95.
Express the following ratio in its lowest terms:
8 : 9 : 10
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
96.
Express the following ratio in its lowest terms:
2 : 6 : 3
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
97.
Express the following ratio in its lowest terms:
15 : 10 : 6
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
98.
Express the following ratio as an equivalent ratio whose
smallest term is 1: 7.6 : 3
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
99.
Express the following ratio as an equivalent ratio whose
smallest term is 1: 1.41 : 8.2203
1 : 5.83
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
100.
Express the following ratio as an equivalent ratio whose
smallest term is 1: 0.177 : 0.81066
1 : 4.58
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
101.
Express the following ratio as an equivalent ratio whose
smallest term is 1: 0.013072 : 0.0086
1.52 : 1
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
102.
Rounded to 2 decimal places, express the following ratio as an
equivalent ratio whose smallest term is 1:
1 : 2.61
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
103.
Rounded to 2 decimal places, express the following ratio as an
equivalent ratio whose smallest term is 1:
2.66 : 1
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
104.
Rounded to 2 decimal places, express the following ratio as an
equivalent ratio whose smallest term is 1: 77 : 23 : 41
3.35 : 1 : 1.78
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
105.
Rounded to 2 decimal places, express the following ratio as an equivalent
ratio whose smallest term is 1: 11 : 38 : 27
1 : 3.45 : 2.45
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
106.
Rounded to 2 decimal places, express the following ratio as an
equivalent ratio whose smallest term is 1: 3.5 : 5.4 : 8
1 : 1.54 : 2.29
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
107.
Rounded to 2 decimal places, express the following ratio as an
equivalent ratio whose smallest term is 1: 0.47 : 0.15 : 0.26
3.13 : 1 : 1.73
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
108.
Rounded to 2 decimal places, express the following ratio as an
equivalent ratio whose smallest term is 1:
1 : 2.47 : 1.37
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
109.
Rounded to 2 decimal places, express the following ratio as an
equivalent ratio whose smallest term is 1:
1.47 : 1 : 2.22
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
110.
Shaheed has budgeted 12% of his monthly spending to cell phones
and internet, 22% to food and 40% to rent and utilities. In lowest terms, what
is the ratio of his spending for cell phones and internet to food to rent and
utilities?
6 : 11 : 20
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
111.
Don, Bob, and Ron Maloney’s partnership interests in Maloney
Bros. Contracting are in the ratio of their capital contributions of $78,000,
$52,000, and $65,000, respectively. In lowest terms, what is the ratio of Bob’s
to Ron’s to Don’s partnership interest?
4 : 5 : 6
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
112.
Victoria Developments has obtained $3.6 million of total capital
from three sources. Preferred shareholders contributed $550,000 (preferred
equity), common shareholders contributed $1.2 million (common equity), and the
remainder was borrowed (debt). What is the firm’s ratio of debt to preferred
equity to common equity? (Express as a ratio whose smallest term is 1 and round
to 2 decimal places)
3.36 : 1 : 2.18
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
113.
The cost to manufacture a fiberglass boat consists of $4480 for
materials, $6330 for direct labour, and $2650 for overhead. Express the three
cost components as a ratio whose smallest term is 1. (Round to 2 decimal
places)
1.69 : 2.39 : 1
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-03 Converting a Ratio to an Equivalent Ratio Whose
Smallest Term Is 1
114.
A provincial government budget forecasts expenditures of $15.6
billion on education, $13.65 billion on health services, and $9.75 billion on
social services. Express the three budget items as a ratio in lowest terms.
8 : 7 : 5
Difficulty: Easy
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
115.
The brine used in an industrial process is 12.5% salt by weight.
In lowest terms, what is the ratio (by weights) of salt to water in the brine?
1 : 7
Difficulty: Medium
Learning Objective: 03-01 Set up and manipulate ratios.
Topic: 03-02 Reducing a Ratio to its Lowest Terms
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