Full-length Linear SAT Practice Test 4 (nonadaptive)

Welcome to an opportunity for dedicated SAT test-takers seeking to elevate their scores! If you're on a mission to conquer the SAT, you've come to the right place. Get ready to tackle the Full-length Linear SAT Practice Test 4 (nonadaptive), a comprehensive assessment designed to simulate the real test environment.

This practice test is your ticket to honing your skills, identifying strengths, and targeting areas for improvement.

Full-length Linear SAT Practice Test 4

Are you ready to put your knowledge to the ultimate test and step confidently toward SAT success? Dive into this practice test and let's propel your score to new heights!

Cuestionario

Reading and Writing - Module 1

39 minutes 33 questions

Directions: The questions in this section address a number of important reading and writing skills. Each question includes one or more passages, which may include a table or graph. Read each passage and question carefully, and then choose the best answer to the question based on the passage(s). All questions in this section are multiple-choice with four answer choices. Each question has a single best answer.

Question 1: The spacecraft OSIRIS-REx briefly made contact with the asteroid 101955 Bennu in 2020. NASA scientist Daniella DellaGiustina reports that despite facing the unexpected obstacle of a surface mostly covered in boulders, OSIRIS-REx successfully _______ a sample of the surface, gathering pieces of it to bring back to Earth.
Which choice completes the text with the most logical and precise word or phrase?
A) attached
B) collected
C) followed
D) replaced

Reading and Writing - Module 2:

39 minutes 33 questions

Directions: The questions in this section address a number of important reading and writing skills. Each question includes one or more passages, which may include a table or graph. Read each passage and question carefully, and then choose the best answer to the question based on the passage(s). All questions in this section are multiple-choice with four answer choices. Each question has a single best answer.

Question 1: The fashion resale market, in which consumers purchase secondhand clothing from stores and online sellers, generated nearly $30 billion globally in 2019. Expecting to see continued growth, some analysts _______ that revenues will more than double by 2028.
Which choice completes the text with the most logical and precise word or phrase?
A) produced
B) denied
C) worried
D) predicted

Math Test - Module 1

43 minutes 27 questions

DIRECTIONS: The questions in this section address a number of important math skills. Use of a calculator is permitted for all questions.

NOTES: Unless otherwise indicated:

  • All variables and expressions represent real numbers.
  • Figures provided are drawn to scale.
  • All figures lie in a plane.
  • The domain of a given function f is the set of all real numbers x for which f(x)is a real number.

The number of degrees of arc in a circle is 360. The number of radians of arc in a circle is 2π. The sum of the measures in degrees of the angles of a triangle is 180.


Question 1:A group of students voted on five after-school activities. The bar graph shows the number of students who voted for each of the five activities. How many students chose activity 3?
A) 25
B) 39
C) 48
D) 50
Question 2: What percentage of 300 is 75?
A) 25%
B) 50%
C) 75%
D) 225%
\(\frac{5x^2}{25} = 36\)
Question 3: What is a solution to the given equation?
A) 6
B) 30
C) 450
D) 900
Question 4: 3 more than 8 times a number x is equal to 83. Which equation represents this situation?
A) (3)(8)x = 83
B) 8x = 83 + 3
C) 3x + 8 = 83
D) 8x + 3 = 83
Question 5: Hana deposited a fixed amount into her bank account each month. The function f(t) = 100 + 25t gives the amount, in dollars, in Hana’s bank account after t monthly deposits. What is the best interpretation of 25 in this context?
A) With each monthly deposit, the amount in Hana’s bank account increased by $25.
B) Before Hana made any monthly deposits, the amount in her bank account was $25.
C) After 1 monthly deposit, the amount in Hana’s bank account was $25.
D) Hana made a total of 25 monthly deposits.
Question 6: A customer spent $27 to purchase oranges at $3 per pound. How many pounds of oranges did the customer purchase?
A) 80
B) 6
C) 5
D) 9
Question 7: Nasir bought 9 storage bins that were each the same price. He used a coupon for $63 off the entire purchase. The cost for the entire purchase after using the coupon was $27. What was the original price, in dollars, for 1 storage bin?
A) 30
B) 20
C) 10
D) 40

Question 8: For the linear function f, the table shows three values of x and their corresponding values of f(x). Which equation defines f(x)?
A) f(x) = 3x + 29
B) f(x) = 29x + 32
C) f(x) = 35x + 29
D) f(x) = 32x + 35

Question 9: Right triangles PQR and STU are similar, where P corresponds to S. If the measure of angle Q is 18°, what is the measure of angle S ?
A) 18º
B) 72º
C) 82º
D) 162°
Question 10: The scatterplot shows the relationship between two variables, x and y.
Which of the following equations is the most appropriate linear model for the data shown?
A) y = 0.9 + 9.4x
B) y = 0.9 − 9.4x
C) y = 9.4 + 0.9x
D) y = 9.4 − 0.9x
2.5b + 5r = 80
Question 11: The given equation describes the relationship between the number of birds, b, and the number of reptiles, r, that can be cared for at a pet care business on a given day. If the business cares for 16 reptiles on a given day, how many birds can it care for on this day?
A) 0
B) 5
C) 40
D) 80

Question 12: What is an equation of the graph shown?
A) y = −2x − 8
B) y = x -8
C) y = -x -8
D) y = 2x -8
Question 13: If \(\frac{x}{8} = 5\), what is the value of \(\frac{8}{x}\)?
A) 4/5; 4
B) 5/2; 2
C) 1/5; .2
D) 2/5; .4
24x +y= 48
6x + y = 72
Question 14: The solution to the given system of equations is (x, y). What is the value of y?
A) 50
B) 60
C) 80
D) 70
Question 15: Line t in the xy-plane has a slope of -1/3 and passes through the point (9, 10). Which equation defines line t?
A) y = 13x - 1/3
B) y = 9x + 10
C) y = -x/3 + 10
D) y = -x/3 + 13
Question 16: The function f(x) = 206(1.034)x models the value, in dollars, of a certain bank account by the end of each year from 1957 through 1972, where x is the number of years after 1957. Which of the following is the best interpretation of “f(5) is approximately equal to 243” in this context?
A) The value of the bank account is estimated to be approximately 5 dollars greater in 1962 than in 1957.
B) The value of the bank account is estimated to be approximately 243 dollars in 1962.
C) The value, in dollars, of the bank account is estimated to be approximately 5 times greater in 1962 than in 1957.
D) The value of the bank account is estimated to increase by approximately 243 dollars every 5 years between 1957 and 1972.
Question 17: For a certain rectangular region, the ratio of its length to its width is 35 to 10. If the width of the rectangular region increases by 7 units, how must the length change to maintain this ratio?
A) It must decrease by 24.5 units.
B) It must increase by 24.5 units.
C) It must decrease by 7 units.
D) It must increase by 7 units.
Question 18: Square P has a side length of x inches. Square Q has a perimeter that is 176 inches greater than the perimeter of square P. The function f gives the area of square Q, in square inches. Which of the following defines f?
A) f(x) = (x +44)2
B) f(x) = (x +176)2
C) f(x) = (176x +44)2
D) f(x) = (176x +176)2
\(\frac{14x}{7y} = 2 \sqrt{w + 19}\)
Question 19: The given equation relates the distinct positive real numbers w, x, and y. Which equation correctly expresses w in terms of x and y ?
A) \(w = \sqrt{\frac{x}{y}} - 19\)
B) \(w = \sqrt{\frac{28x}{14y}} - 19\)
C) \(w = \left(\frac{x}{y}\right)^2 - 19\)
D) \(w = \left(\frac{28x}{14y}\right)^2 - 19\)
Question 20: Point O is the center of a circle. The measure of arc RS on this circle is 100°. What is the measure, in degrees, of its associated angle ROS?
A) 50
B) 100
C) 150
D) 200
Question 21: The expression of \(6 \sqrt[5]{3^5x^{45}} \cdot \sqrt[8]{2^8x}\) is equivalent to axb where a and b are positive constants and x > 1. What is the value of a + b ?
A) 361/8; 45.12; 45.13
B) 361/8; 45.13; 45.12
C) 361/8; 13.45; 12.45
D) 361/8; 12.45; 13.45
Question 22: A right triangle has sides of length \(2 \sqrt{2}\), \(6 \sqrt{2}\), and \(\sqrt{80}\) units. What is the area of the triangle, in square units?
A) \(8 \sqrt{2}\) + \(\sqrt{80}\)
B) 12
C) 24\(\sqrt{80}\)
D) 24
Question 23: The expression 4x2 + bx -45, where b is a constant, can be rewritten as (hx + k)(x + j), where h, k, and j are integer constants. Which of the following must be an integer?
A) b/h
B) b/k
C) 45/h
D) 45/k
y = 2x2 -21x +64
y = 3x +a
Question 24: In the given system of equations, a is a constant. The graphs of the equations in the given system intersect at exactly one point, (x,y), in the xy-plane. What is the value of x ?
A) -8
B) -6
C) 6
D) 8
Question 25: An isosceles right triangle has a hypotenuse of length 58 inches. What is the perimeter, in inches, of this triangle?
A) \(29\sqrt{2}\)
B) \(58\sqrt{2}\)
C) 58 + \(58\sqrt{2}\)
D) 58 + \(116\sqrt{2}\)
Question 26: In the xy-plane, a parabola has vertex (9, −14) and intersects the x-axis at two points. If the equation of the parabola is written in the form y = ax2 + bx + c, where a, b, and c are constants, which of the following could be the value of a + b + c?
A) -23
B) -19
C) -14
D) -12
Question 27: Function f is defined by f(x) = -ax + b, where a and b are constants. In the xy-plane, the graph of y = f(x) - 15, has a y-intercept a \(\left(0, -\frac{99}{7}\right)\). The product of a and b is 65/7. What is the value of a?
A) 5
B) 8
C) 10
D) 12

Math Test - Module 2:

43 minutes 27 questions

DIRECTIONS: The questions in this section address a number of important math skills. Use of a calculator is permitted for all questions.

NOTES: Unless otherwise indicated:

  • All variables and expressions represent real numbers.
  • Figures provided are drawn to scale.
  • All figures lie in a plane.
  • The domain of a given function f is the set of all real numbers x for which f(x)is a real number.

The number of degrees of arc in a circle is 360. The number of radians of arc in a circle is 2π. The sum of the measures in degrees of the angles of a triangle is 180.

Question 1: The line graph shows the estimated number of chipmunks in a state park on April 1 of each year from 1989 to 1999.

Based on the line graph, in which year was the estimated number of chipmunks in the state park the greatest?
A) 1989
B) 1994
C) 1995
D) 1998
Question 2: A fish swam a distance of 5,104 yards. How far did the fish swim, in miles? (1 mile = 1,760 yards)
A) 0.3
B) 2.9
C) 3,344
D) 6,864
Question 3: Which expression is equivalent to 12x3 - 5x3?
A) 7x6
B) 17x3
C) 7x3
D) 17x6
x + y = 18
5y = x
Question 4: What is the solution (x,y) to the given system of equations?
A) (15, 3)
B) (16, 2)
C) (17, 1)
D) (18, 0)
Question 5: The point (8, 2) in the xy-plane is a solution to which of the following systems of inequalities?
A) x > 0; y > 0
B) x > 0; y < 0
C) x < 0; y > 0
D) x < 0; y < 0
Question 6: Ix −5I = 10. What is one possible solution to the given equation?
A) -15; 5
B) -5; 15
C) 15; -5
D) 5; -15
f(x) = 7x +1
Question 7: The function gives the total number of people on a company retreat with x managers. What is the total number of people on a company retreat with 7 managers?
A) 40
B) 70
C) 60
D) 50
h(x) = x2 - 3
Question 8: Which table gives three values of x and their corresponding values of h(x) for the given function h?
A)
B)
C)
D)
Question 9: The function f is defined by f(x) = 270(0.1)x. What is the value of f(0)?
A) 0
B) 1
C) 27
D) 270
Question 10: To estimate the proportion of a population that has a certain characteristic, a random sample was selected from the population. Based on the sample, it is estimated that the proportion of the population that has the characteristic is 0.49, with an associated margin of error of 0.04. Based on this estimate and margin of error, which of the following is the most appropriate conclusion about the proportion of the population that has the characteristic?
A) It is plausible that the proportion is between 0.45 and 0.53.
B) It is plausible that the proportion is less than 0.45.
C) The proportion is exactly 0.49.
D) It is plausible that the proportion is greater than 0.53.
Question 11: A moving truck can tow a trailer if the combined weight of the trailer and the boxes it contains is no more than 4,600 pounds. What is the maximum number of boxes this truck can tow in a trailer with a weight of 500 pounds if each box weighs 120 pounds?
A) 34
B) 35
C) 38
D) 39
-4x2 -7x = -36
Question 12: What is the positive solution to the given equation?
A) 7/4
B) 9/4
C) 4
D) 7
Question 13: The table summarizes the distribution of color and shape for 100 tiles of equal area

If one of these tiles is selected at random, what is the probability of selecting a red tile? (Express your answer as a decimal or fraction, not as a percent.)
A) .3; 3/10
B) .3; 5/10
C) .3; 7/10
D) .3; 9/10
f(x) = 2x + 3
Question 14: For the given function f, the graph of y = f (x) in the xy-plane is parallel to line j. What is the slope of line j ?
A) 4
B) 2
C) 6
D) 8
Question 15: A proposal for a new library was included on an election ballot. A radio show stated that 3 times as many people voted in favor of the proposal as people who voted against it. A social media post reported that 15,000 more people voted in favor of the proposal than voted against it. Based on these data, how many people voted against the proposal?
A) 7,500
B) 15,000
C) 22,500
D) 45,000

Question 16: In the figure, lines m and n are parallel. If x = 6k + 13 and y = 8k − 29, what is the value of z ?
A) 3
B) 21
C) 41
D) 139
−3x + 21px = 84
Question 17: In the given equation, p is a constant. The equation has no solution. What is the value of p ?
A) 0
B) 1/7
C) 4/3
D) 4
f(x) = (x − 10)(x + 13)
Question 18: The function f is defined by the given equation. For what value of x does f(x) reach its minimum?
A) -130
B) -13
C) -23/2
D) -3/2
Question 19: The function \(f(x) = \frac{1}{9}(x - 7)^2+3\) gives a metal ball’s height above the ground f(x), in inches, x seconds after it started moving on a track, where 0≤ x ≤ 10. Which of the following is the best interpretation of the vertex of the graph of y = f(x) in the xy-plane?
A) The metal ball’s minimum height was 3 inches above the ground.
B) The metal ball’s minimum height was 7 inches above the ground.
C) The metal ball’s height was 3 inches above the ground when it started moving.
D) The metal ball’s height was 7 inches above the ground when it started moving.
Question 20: In triangle JKL, \(\cos(K) = \frac{24}{51}\) and angle J is a right angle. What is the value of cos(L) ?
A) 17/15; .8824; .8823
B) 15/17; .8824; .8823
C) 13/15; .8824; .8823
D) 17/19; .8824; .8823
-x2 + bx - 676= 0
Question 21: In the given equation, b is a positive integer. The equation has no real solution. What is the greatest possible value of b?
A) 49
B) 59
C) 51
D) 41

Question 22: If a new graph of three linear equations is created using the system of equations shown and the equation x + 4y = −16, how many solutions (x,y) will the resulting system of three equations have?
A) Zero
B) Exactly one
C) Exactly two
D) Infinitely many
\(f(x) = 5,470 (0.64)^{\frac{x}{12}}\)
Question 23: The function f gives the value, in dollars, of a certain piece of equipment after x months of use. If the value of the equipment decreases each year by p% of its value the preceding year, what is the value of p?
A) 4
B) 5
C) 36
D) 64

Question 24: The dot plot represents the 15 values in data set A. Data set B is created by adding 56 to each of the values in data set A. Which of the following correctly compares the medians and the ranges of data sets A and B?
A) The median of data set B is equal to the median of data set A, and the range of data set B is equal to the range of data set A.
B) The median of data set B is equal to the median of data set A, and the range of data set B is greater than the range of data set A.
C) The median of data set B is greater than the median of data set A, and the range of data set B is equal to the range of data set A.
D) The median of data set B is greater than the median of data set A, and the range of data set B is greater than the range of data set A.
Question 25: The equation x2 + (y − 1)2 =49 represents circle A. Circle B is obtained by shifting circle A down 2 units in the xy-plane. Which of the following equations represents circle B?
A) (x − 2)2 + (y − 1)2 = 49
B) x2 + (y − 3)2 = 49
C) (x + 2)2 + (y − 1)2 = 49
D) x2 + (y + 1)2 = 49
Question 26: Two identical rectangular prisms each have a height of 90 centimeters (cm). The base of each prism is a square, and the surface area of each prism is K 2 cm . If the prisms are glued together along a square base, the resulting prism has a surface area of \(\frac{92}{47} K \text{cm}^2\). What is the side length, in cm, of each square base?
A) 4
B) 8
C) 9
D) 16
Question 27: 210 is p% greater than 30. What is the value of p?
A) 100
B) 200
C) 400
D) 600

The path to SAT success requires dedication, discipline, and determination. The Full-length Linear SAT Practice Test 4 is your partner in this journey, inviting you to challenge yourself and set new milestones. Embrace this chance to not only simulate the test day experience but to fine-tune your approach to perfection.

Content:
  1. Answer Sheet Full-length Linear SAT Practice Test 4 (nonadaptive)
  2. Answer Explanations for Full-length Linear SAT Practice Test 4

Answer Sheet Full-length Linear SAT Practice Test 4 (nonadaptive)

Reading and Writing Module 1 & 2

Reading and Writing Module 1 and 2

Module 1CorrectModule 2Correct
1B1D
2A2D
3A3B
4C4B
5A5B
6B6B
7D7A
8B8C
9B9C
10D10A
11C11A
12D12B
13A13D
14B14C
15C15C
16A16A
17A17B
18A18D
19A19C
20D20A
21D21B
22D22D
23B23D
24C24A
25B25B
26A26B
27C27A
28D28A
29A29C
30A30C
31D31A
32D32A
33C33B
Math Module 1 & 2

Math Module 1 and 2

Module 1CorrectModule 2Correct
1B1B
2A2B
3B3C
4D4A
5A5A
6D6C
7C7D
8A8B
9B9D
10D10A
11A11A
12C12B
13C13A
14C14B
15D15A
16B16C
17B17B
18A18D
19C19A
20B20B
21A21C
22B22A
23D23C
24C24C
25C25D
26D26B
27A27D

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Answer Explanations for Full-length Linear SAT Practice Test 4

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