Showing posts with label Free and Printable SAT test Sample Questions 2013 Part VI (1-150). Show all posts
Showing posts with label Free and Printable SAT test Sample Questions 2013 Part VI (1-150). Show all posts

Thursday, April 4, 2013

Free and Printable SAT test Sample Questions 2013 Part VI (1-150)

Free and Printable SAT test Sample Questions 2013 -14


This is 6th part of my blog for doing excellent in SAT exam. You can prepare for this exam by testing some free test questions. Make sure you first print the answers. In this part of blog you will see questions from 101-115.

All answers for this test in red.

Print Practice and Pass SAT

 

Free and Printable SAT test Sample 101-115

 

Q 101
 Two angles of a triangle each measure 70°. What is the measure of the third angle in degrees?

A. 40°
B. 80°
C. 100°
D. 120°
E. 140°

Q 102
 If Jack needs 2 ½ pints of cream to make a dessert. How many pints will he need to make 3 desserts?

A. 2 ½
B. 3
C. 4
D. 5
E. 7 ½
 
Q 103
 A discount store takes 50% off of the retail price of a desk. For the store's holiday sale, it takes an additional 20% off of all furniture. The desk's retail price was $320. How much is the desk on sale for during the holiday sale?

A. $107
B. $114
C. $128
D. $136
E. $192
 
Q 104
 Which vacation destination is most common for the students?


 A. Beach
B. Historical Sites
C. Cruises
D. Mountains
E. Other

Q 105
 If 500 students attend Washington Middle School, how many are going to the mountains for vacation?

A. 25
B. 60
C. 75
D. 100
E. 125
____________________________________________________
Answers & Explanations

101. A: The sum of the two given angles is 140°. The measure of the third angle is equal to the difference of 180° and 140°, or 40°.

102. E: The amount he will need for 3 desserts is equal to the product of 2 1/2 and 3, or 7 1/2.

103. C: Application of the 50% discount gives the expression, 320 - 0.50(320), which equals 160. Application of the additional 20% discount to this amount, gives the expression, 160 - 0.20(160), which equals 128. Thus, the sale price of the desk was $128.

104. A: 25% is larger than any of the percentages given for the other destinations, thus the beach is the most common destination.

105. B: The number of students going to the mountains is equal to the product of 0.12 and 500, which equals 60.

106. E: The following proportion may be written: (1/4)/1=6/x. Solving for x gives x = 24. Thus, there are 24 milliliters in 6 teaspoons.

107. D: The correct graph should show one ray, with a closed point on the integer, -2, which points to the left, and another ray, with a closed point on the integer, 3, which points to the right.

108. E: The following proportion may be written: (1/4)/20=(3 1/2)/x, which simplifies to 1/4 x=70, where x = 280. Thus, there are actually 280 miles between the two cities.

109. D: The new length may be represented by the expression, L + 2, while the new width may be represented by the expression, W + 2. Thus, the area is equal to the product of the two dimensions, or (L + 2)(W + 2).

110. D: Removal of 9 pair will ensure that she has one of each color because all 3 colors will be represented. Removal of 7 pair may include only pairs of black and white socks, while not including a red pair.

111. C: The fractions in Choice C may be converted to the following decimals: 0.25, 0.68, 0.6875, 0.75, which are indeed in order from least to greatest.

112. C: The average may be written as (365+7+24)/3, which equals 132.

113. A: Moving the decimal 5 places to the right gives 175,000.

114. C: The average may be written as (0.03(2800+3200+3600))/3, which equals 96.

115. E: The following proportion may be written: (1/3)/15=(3 2/3)/x, which simplifies to 1/3 x=165/3, where x = 165. Thus, there are actually 165 miles between the two cities.
 

______________________________________________________

Q 106
 If a ¼ of a teaspoon is 1 ml, then how many milliliters are in 6 teaspoons?

A. 10 ml
B. 12.5 ml
C. 15 ml
D. 20 ml
E. 24 ml

Q 107
 Which of the following is the correct graph for x≥3 or x≤ -2?


A. Line A
B. Line B
C. Line C
D. Line D
E. Line E

Q 108
 A scale on a map states that every ¼ of an inch represents 20 miles. If two cities are 3 ½ inches apart, how many miles are actually between the two cities?

A. 14 miles
B. 20 miles
C. 125 miles
D. 230 miles
E. 280 miles

Q 109
 Michelle wants to expand her flowerbed by increasing the length and width each by 2 ft. What will the new area of the flowerbed be, if L and W represent the original dimensions of the flowerbed's length and width?

A. 2 LW
B. 2 (L+W)
C. 2L +2W
D. (L+2) (W+2)
E. LW/2

Q 110
 Melinda's lights went out. She has 3 pairs of red socks in her drawer, 2 pairs of black socks, and 5 pairs of white socks. What is the minimum number of pairs she must remove from the drawer to ensure that she has a pair of each color?

A. 3
B. 5
C. 7
D. 9
E. 10

Q 111
 Which of the following fractions are correctly placed from the least in value to the greatest in value?

A. 1/4, 17/25, 3/4, 11/16
B. 17/25, 1/4, 11/16, 3/4
C. 1/4, 17/25, 11/16, 3/4
D. 1/4, 17/25, 3/4, 11/16
E. 3/4, 17/25, 11/16, 1/4

Q 112
 What is the mathematical average of the number of days in a typical year, the number of days in a week, and the number of hours in a day?

A. 100
B. 115
C. 132
D. 158
E. 224

Q 113
 1.75 x 105=

A. 175,000
B. 17,500
C. 1,750
D. 0.00175
E. 0.000175

Q 114
 The electric company charges 3 cents per kilowatt-hour. George used 2800 kilowatt-hours in April, 3200 kilowatt-hours in May, and 3600 kilowatt-hours in June. What was his average cost of electricity for the 3 months?

A. $72
B. $88
C. $96
D. $102
E. $113

Q 115
On a map, 1/3 inch equals 15 miles. The distance between two towns on a map is 3 2/3 inches. How many miles are actually between the two towns?

A. 11
B. 16
C. 88
D. 132
E. 165
 


 

 

 

 

 

 

 

 

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