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You will have three hours to answer 114 questions in total from both the English and Math sections of the exam. Please note that some sections may have additional instructions.
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Suggested Time: 90 Minutes
57 Questions
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Revising/Editing
Questions 1 – 20
Directions: For questions 1 to 6, you will be asked to recognize and correct errors in sentences or short paragraphs.
1. Which is the most precise revision for the words do Africa and the Silk Route in Eurasia?
2. Which edit should be made to correct this sentence?
3. Which sentence should be revised to correct the error?
4. Which edit should be made to correct this sentence?
5. Which sentence should be revised to correct the error?
6. What is the best way to combine these sentences to clarify the relationship between the ideas?
Directions: Read the passages below to answer questions 7 to 20. The questions will focus on improving the writing quality of the passage to follow the conventions of standard written English.
7. Which edit is needed to correct sentence 1?
8. What is the best way to combine sentences 2 and 3 to clarity the relationship between ideas?
9. Which sentence would best follow sentence 7 to support the argument presented in the passage?
10. Which sentence would best follow and support sentence 8?
11. Which revision should be added to the beginning of sentence 9?
12. Which sentence is irrelevant to the argument presented in the passage and should be deleted?
13. Which concluding sentence should be added after sentence 12 to support the topic presented in the passage?
14. Which edit is needed to correct sentence 1?
15. What is the best way to combine sentences 2 and 3 to clarify the relationship between ideas?
16. Which sentence is irrelevant to the argument presented in the passage and should be deleted?
17. Which sentence would best follow sentence 5 to support the argument presented in the passage?
18. Which sentence would best follow and support sentence 6?
19. Which revision of sentence 9 uses the most precise language?
20. Which concluding sentence should be added after sentence 10 to support the topic presented in the passage?
Reading Comprehension
Questions 21-57
Directions: Analyze the passages below, and answer the commensurate questions. Only use information provided within the passage for your answers. There is only one answer for each question.
21. Which of the following best tells what this passage is about?
22. Which of the following works did Picasso first?
23. Picasso’s paintings during his Blue Period were characterized by
24. How does the quote in lines 65-67 (“We all know…truth.”) contribute to the passage?
25. In the summer of 1905, Picasso was most likely painting
26. It can be inferred that “to impart” (line 69) most nearly means
27. What was Cog designed to do as a demonstration of its artificial intelligence?
28. Some scientists dismiss computers as “all syntax and no semantics” (line 29-30) because
29. What is the main point of Gary Kasparov’s comment in lines 58-59 (“could…table.”)?
30. Why did researchers at MIT build Cog?
31. Some scientists are hopeful that computers will one day learn to think because computers
32. The “others” (line 84) would most likely agree that
33. Which answer best describes the purpose of this passage?
34. Based on the passage, why might “uninitiated television viewers often assume golf is boring?”
35. Based on the passage, which iron could potentially hit a golf ball the farthest?
36. If A, B, C, and D played a competitive round of golf together, which score would win the game?
37. Based on the passage, which of these scenarios is the worst outcome in terms of score?
38. Based on the passage, which is the best explanation of why golf can be frustrating?
39. How best could this passage be described?
40. Why does the author mention running for sport?
41. Why did the author claim that the old man should be thanked?
42. What “principle” does the author refer to in his final paragraph?
43. What is not explicitly mentioned as a situation that makes people unnecessarily annoyed?
44. What does the author imply when he mentions that one could view chasing his or her hat as a hunt?
45. What is this passage mostly about?
46. Based on the passage, the nobleman in paragraph four was most likely joining what kind of monastery?
47. Which group believed that there was a “Brotherhood of Man,” according to the passage?
48. What is implied about medieval society?
49. What is the purpose of the story in paragraph four?
50. What would the author most likely agree with?
51. What is this passage mostly about?
52. What does the author imply about Mr. Locke?
53. What does the author believe to be the relationship between feelings and reason?
54. What would be an example of how the author believes the relationship between feelings and reason to operate?
55. What does the author imply about an individual who does not use reason adeptly?
56. What does the author imply about the man who “may be able to give no account of the manner in which it affects him?“
57. How does the author feel about a person “whose practical convictions do not in almost all cases outrun his deliberate understanding” (lines 56-57)?
Mathematics
Suggested Time: 90 minutes
57 questions
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Write-In Problems
Questions 58-62
Directions: The following five questions are write-in problems. Please be sure to write your answer in the boxes below each question.
58. A bag contains 4 blue, 5 green, and 3 red marbles. How many green marbles must be added to the bag so that the probability of picking a green marble is 75%?
You must add green marbles to the bag so that the probability of picking a green marble is 75%
59. A charity box contains 220 pennies, 120 nickels, and some dimes and 24 quarters. If the coins have a total value of $21.70, how many dimes are there in the box?
There are dimes in the box.
60. What is the value of x in the diagram?
x =
61. A group of 59 people waited in the lobby for the elevator which could take exactly 13 people at a time. If the elevator was always riding with full capacity, how many people of the group would have taken the last ride?
There are people in the group taking the last ride.
62. How many two-digit numbers greater than 50 leave a remainder of 2 when divided by 5 and 3?
There are two-digit numbers greater than 50 that leave a remainder of 2 when divided by 5 and 3
63. A survey found that 80 percent of the apartments in City G have smoke alarms installed. Of these, 20 percent have smoke alarms that are not working. What percent of the apartments in City G were found to have working smoke alarms?
64. 24 x 43 =
65. On a scaled map, a distance of 10 centimeters represents 5 kilometers. If a street is 750 meters long, what is its length on the map, in centimeters?
66. An hour-long test has 60 problems. If a student completes 30 problems in 20 minutes, how many seconds does he have on average for completing each of the remaining problems?
67. The product of 3 different positive integers is 6. What is their sum?
68. Ahmed finds out that by wearing different combinations of the jackets, shirts, and pairs of pants that he owns, he can make up 90 different outfits. If he owns 5 jackets and 3 pairs of pants, how many shirts does he own?
69. In the figure below, what is the value of a?
70. If x – 1 is a multiple of 3, which of the following must be the next multiple of 3?
71. When x is divided by 5, the remainder is 4. When x is divided by 9, the remainder is 0. What is a possible value of x?
72. Lauren runs around an oval quarter-mile track, completing one lap every 2 minutes, 20 seconds. If she starts running 3 miles at 12:02 p.m., at approximately what time will she finish her 3- mile run at half this speed?
73. In the figure below, the area of the triangle ABC is 6. If BC = CD, what is the area of triangle ACD?
74. The ratio of x to y to z is 3 to 6 to 8. If y = 24, what is the value of x + z?
75. In the figure below, B is the midpoint of AC, and D is the mid point of CE. If AB = 5 and BD = 8, what is the length of DE?
76. In the figure below, if m || n, which of the following must be equal to a?
77. A flight leaves New York with one-eighths of its seats vacant. Two-thirds of the passengers get off at the first destination and no other passengers board the flight. If the flight continues to its next destination with 63 passengers, how many seats are on the plane?
78. The figure above is a blueprint for a part of a tiny apartment. If the total area of the apartment is 258 sq. ft. and all walls intersect at right angles, what is the area of the square kitchen?
79. Line L is described on the xy-plane by the equation y = -2x – 3. Another line M is perpendicular to L. What is the slope of M?
80. How many square titles measuring 9 inches on a side will be required to cover the floor of a rectangular room whose length is 32 yards and width is 18 yards? (Assume that one layer of tiles will be required to cover the floor.)
81. Bradley got a grade of 86 in math, 82 in reading and 96 in music. What should his combined score in physics and history be if he has an 88 average among all five subjects?
82. Jocelyn has two job offers to sell plants. Offer A pays $50 per day and offer B pays $30 per day plus a commission of $3 for every plant she sells. How many plants does she need to sell each day to make offer B better paying than offer A?
83. A can of cat food can feed 3 adult cats or 5 kittens. Five cans of cat food can feed 15 kittens and how many adult cats?
84. The graph shows the temperature, T, of a pot of water being heated over time, t. On average, how quickly did the temperature increase during the first 8 minutes?
85. The hour and minute hands of a clock create a 60 angle at 2 o’clock. How many minutes later is the next time when the hour and minute hands again create a 60° angle?
86. Two English ships set sail from Hebrides at the same time. The Ark Royal sailed due west at 20 kilometers per hour while the Golden Hind sailed due north at 15 kilometers per hour. After how many hours will the straight-line distance between the two ships be 100 kilometers?
87. Nancy buys a box of beads for $20.00 and hires Kim at $9.50 per hour to make bracelets using the beads. Kim makes 66 bracelets in 11 hours using all the beads. If Nancy wants to make a profit of $90.00 after she sells all the bracelets, at what price must she sell each bracelet? (Ignore the cost of any other materials used to make the bracelets)
5_4_6_3 = x
88. If each of the operations +, x, and -, is used exactly once to complete the equation above, all of the following could be a value of x EXCEPT
89. The wheels of a car have a diameter of 10 meters. If the speed of the car is 50 meters per hour, how many revolutions does one wheel make in one hour?
90. A circle is inscribed in a square. What is the probability that a penny, if thrown, will fall in the shaded region below?
91. What is ( (10%) • (10%) ) / 100% ?
92. The greatest integer function of x, gives the largest integer that is less than x and is represented by: [x], what is [10%] + 1?
93. Sara is stuck in a circular field. She knows that the area of the circular field is 100 square meters. She walks at a speed of 10 meters per minute. How far does she have to walk from one end of the circular field to the other end assuming she must cross through the center?
94. The Fibonacci Sequence involves taking two previous numbers and adding them together to get the next. If the first two Fibonacci numbers are 0 and 1, what is the mean of the first 5 Fibonnaci numbers?
95. If
1 slack = x vaks
9 vaks = 12 hips,
How many slacks are in 24 hips?
96. What is the value of 11² / 10² ?
97.
98. How many nonpositive integers are between -3 and 5. inclusive?
99. A number is squared and added to its reciprocal. If that number is represented by x, what is the expression?
100. If I increase the volume of a ball by 50% two times in a row, what is the percent increase assuming that the initial volume of the ball was 20?
101.
B and F are the midpoints of the sides AC and AE respectively. What is the area of the triangle, BCD?
102. If the length of the side of a square is, 7a, what is the area?
103. What is the circumference of the dotted section of the circle whose center is 0 below?
104. Given that 0 < x < 1, and set A = {x, x², x³ x⁴}, what is the smallest value in set A?
105. Sammy has a faulty clock. Every 15 degrees that one of the hands moves, 5 minutes passes. If a hand is initially 5:35 PM, in how long will the minute hand be at the same position?
106. If (x – 2)(x + 2) = ax² + bx + c, what is the sum of a, b and c?
107. Natalie walks in a special way. After every 2 steps, she takes 1 step in the opposite direction. She starts at point A and walks forward. When she is 7 steps away from point A, she has reached her destination, point B. How many steps in total did she take to get from point A to B?
109. Two sides of a triangle are 6 and 8. What is the length of the third side?
110. 2 + (1/3) = (14/b), what is b?
111. In the formula V = r²h, if h is doubled and r triples, then V is multiplied by?
The following graph relates to questions 113 and 114.
113. What was the approximate percentage decrease in average annual salary from 2011 to 2012?
114. What was the average salary in 2015 if it was 10% greater than the median salary for the previous five years?