Test Prep GMAT Section 2 Exam Practice Questions (P. 2)
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Question #11
The original price of a car was $25,200. Because the car owner thought he could get more money for the car, he increased the price of the car to 110% of its original price. After a week, the car had not sold, so the owner then discounted the price by 10%, and the car was finally sold. What price was the car sold for?
- A$25,200
- B$25,000
- C$24,948
- D$24,542
- E$23,658
Correct Answer:
C
Pay attention, when you raise a number by X% and than you reduce X% you don't get the original number again because the second time you took X% off you reduced it from a larger number thus answer A is not the correct one,
Let's check:
25,200 x 1.1 = 27,720.
27,720 x 0.9 = 24,948 and not 25,200. The correct answer is C.
C
Pay attention, when you raise a number by X% and than you reduce X% you don't get the original number again because the second time you took X% off you reduced it from a larger number thus answer A is not the correct one,
Let's check:
25,200 x 1.1 = 27,720.
27,720 x 0.9 = 24,948 and not 25,200. The correct answer is C.
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Question #12
On a map, 1 inch represents 28 miles. How many inches would be necessary to represent a distance of 383.6 miles?
- A5.2
- B7.4
- C13.7
- D21.2
- E28.7
Correct Answer:
C
This is a proportion problem. Dividing the requested amount of miles by the reference amount would give us the answer in inches. 383.6 / 28 = 13.7 inches.
C
This is a proportion problem. Dividing the requested amount of miles by the reference amount would give us the answer in inches. 383.6 / 28 = 13.7 inches.
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Question #13
15 Java programmers, working in a constant pace, finish a web page in 3 days. If after one day, 9 programmers quit, how many more days are needed to finish the remainder of the job?
- A5.
- B2.
- C8.
- D4.
- E6.
Correct Answer:
A
The total working days for finishing a web page are (15 x 3) 45. If after one day 9 programmers quit, only 15 working days are done and the rest of the programmers (6) Need to finish (45 "" 15) 30 days of work. It will take them 5 more days.
A
The total working days for finishing a web page are (15 x 3) 45. If after one day 9 programmers quit, only 15 working days are done and the rest of the programmers (6) Need to finish (45 "" 15) 30 days of work. It will take them 5 more days.
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Question #14
Tim and Élan are 90 miles away from one another. They are starting to move towards each other simultaneously, Tim at a speed of 10 Mph and Élan at a speed of
5 Mph. If every hour they multiply their speeds, what is the distance that Tim will pass until he meets Élan?
5 Mph. If every hour they multiply their speeds, what is the distance that Tim will pass until he meets Élan?
- A30 miles.
- B35 miles.
- C45 miles.
- D60 miles
- E65 miles
Correct Answer:
D
Tim is traveling at twice the speed of Élan, and so will be after they multiply their speeds.
In other words, their speeds will always be at a 2:1 ratio no matter what and therefore the ratio between the roads that they'll pass will also be 2:1 or 60 miles to 30 miles. Tim will go through 60 miles.
D
Tim is traveling at twice the speed of Élan, and so will be after they multiply their speeds.
In other words, their speeds will always be at a 2:1 ratio no matter what and therefore the ratio between the roads that they'll pass will also be 2:1 or 60 miles to 30 miles. Tim will go through 60 miles.
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Question #15
In a rectangular coordinate system, what is the area of a triangle whose vertices have the coordinates (4, 0), (6, 3), and (6, -3)?
- A7.5
- B7
- C6.5
- D6
- E5.5
Correct Answer:
D
First draw the x and y-axes, then plot the points and connect them. The length of the base is 6 units [from (6, 3) to (6, -3)] and the height is 2 units [from (6, 0) to
(4, 0)].
Area of a triangle = (base × height) / 2, so (6 × 2)/2 is 6.
D
First draw the x and y-axes, then plot the points and connect them. The length of the base is 6 units [from (6, 3) to (6, -3)] and the height is 2 units [from (6, 0) to
(4, 0)].
Area of a triangle = (base × height) / 2, so (6 × 2)/2 is 6.
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Question #16
For every X, the action [X] is defined: [X] is the greatest integer less than or equal to X. What is the value of [6.5] x [2/3] + [2] x 7.2 + [8.4] "" 6.6?
- A12.6.
- B14.4.
- C15.8.
- D16.2.
- E16.4.
Correct Answer:
C
[6.5] x [2/3] + [2] x 7.2 + [8.4] "" 6.6 = 6 x 0 + 2 x 7.2 + 8 - 6.6 = 15.8
C
[6.5] x [2/3] + [2] x 7.2 + [8.4] "" 6.6 = 6 x 0 + 2 x 7.2 + 8 - 6.6 = 15.8
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Question #17
What is the decimal equivalent of (1/5 )2
- A0.0032
- B0.032
- C0.00625
- D0.003125
- E0.0016
Correct Answer:
E

(1/5 )4 = (2/10 )4 =
= 16 x 10-4 = 0.0016
E

(1/5 )4 = (2/10 )4 =
= 16 x 10-4 = 0.0016
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Question #18
How many four-digit numbers that do not contain the digits 3 or 6 are there?
- A2401
- B3584
- C4096
- D5040
- E7200 B
Correct Answer:
Explanation
The first digit has 7 possibilities (10 "" 0, 3 and 6). The other three digits have 8 possibilities each. 7*8*8*8= 3584. The correct answer is B.
Explanation
The first digit has 7 possibilities (10 "" 0, 3 and 6). The other three digits have 8 possibilities each. 7*8*8*8= 3584. The correct answer is B.
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Question #19
The telephone company wants to add an area code composed of 2 letters to every phone number. In order to do so, the company chose a special sign language containing 124 different signs. If the company used 122 of the signs fully and two remained unused, how many additional area codes can be created if the company uses all 124 signs?
- A246
- B248
- C492
- D15,128
- E30,256
Correct Answer:
C
The phone company already created 122*122 area codes, now it can create 124*124. 1242-1222= (124+122) (124-122) = 246*2 = 492 additional codes.
C
The phone company already created 122*122 area codes, now it can create 124*124. 1242-1222= (124+122) (124-122) = 246*2 = 492 additional codes.
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Question #20
The average (arithmetic mean) of seven numbers is 12.2. If the sum of four of these numbers is 42.8, what is the average of the other 3 numbers?
- A12.4
- B14.2
- C16.8
- D18.6
- E19.2 B
Correct Answer:
Explanation
This is an average problem, so use the average formula. If the average of 7 numbers is 12.2, we can solve for their sum: 7 × 12.2 = 85.4. If four of these numbers total 42.8, then by subtracting 42.8 from 85.4, we get the sum of the other three numbers, 42.6. To find the average of these three numbers, we divide their sum by their number: 42.6/3 = 14.2.
Explanation
This is an average problem, so use the average formula. If the average of 7 numbers is 12.2, we can solve for their sum: 7 × 12.2 = 85.4. If four of these numbers total 42.8, then by subtracting 42.8 from 85.4, we get the sum of the other three numbers, 42.6. To find the average of these three numbers, we divide their sum by their number: 42.6/3 = 14.2.
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