Full-length Linear SAT Practice Test 3 (nonadaptive)

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Full-length Linear SAT Practice Test 3
Content:
  1. Full-length Linear SAT Practice Test 3 (non adaptive)
  2. Answer Sheet Full-length Linear SAT Practice Test 3
  3. Answer Explanations for Full-length Linear SAT Practice Test 3
    1. Full-length Linear SAT Practice Test 1
    2. Full-length Linear SAT Practice Test 2
    3. Full-length Linear SAT Practice Test 4

Full-length Linear SAT Practice Test 3 (non adaptive)

The Full-length Linear SAT Practice Test 3 is more than just a test; it's a simulation of the actual SAT experience. As you immerse yourself in this practice test, you'll encounter questions that mimic the format and difficulty level of the official exam.

This not only gives you a preview of what to expect on test day but also cultivates familiarity with the test structure, pacing, and types of questions.

Incorporating Full-length Linear SAT Practice Test 3 into your preparation regimen equips you with the knowledge, confidence, and strategies needed to excel on the SAT.

Step into the world of exam readiness, challenge yourself, and witness the transformation of your skills as you navigate through this essential practice test. Your SAT success story begins here.

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: In the early 1800s, the Cherokee scholar Sequoyah created the first script, or writing system, for an Indigenous language in the United States. Because it represented the sounds of spoken Cherokee so accurately, his script was easy to learn and thus quickly achieved _______ use: by 1830, over 90 percent of the Cherokee people could read and write it. Which choice completes the text with the most logical and precise word or phrase?
Which choice completes the text with the most logical and precise word or phrase?
A) widespread
B) careful
C) unintended
D) infrequent

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: According to botanists, a viburnum plant experiencing insect damage may develop erineum—a discolored, felty growth—on its leaf blades. A ______ viburnum plant, on the other hand, will have leaves with smooth surfaces and uniformly green coloration.
Which choice completes the text with the most logical and precise word or phrase?
A) struggling
B) beneficial
C) simple
D) healthy

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:
k + 12 = 336. What is the solution to the given equation?
A) 28
B) 324
C) 348
D) 4,032
Question 2: The function f is defined by f(x) = x3 + 15. What is the value of f (2)?
A) 20
B) 21
C) 23
D) 24
Question 3: Sean rents a tent at a cost of $11 per day plus a onetime insurance fee of $10. Which equation represents the total cost c, in dollars, to rent the tent with insurance for d days?
A) c = 11(d + 10)
B) c = 10(d + 11)
C) c = 11d + 10
D) c = 10d + 11

Question 4: In the figure shown, line m is parallel to line n. What is the value of x?
A) 13
B) 26
C) 52
D) 154
Question 5: John paid a total of $165 for a microscope by making a down payment of $37 plus p monthly payments of $16 each. Which of the following equations represents this situation?
A) 16p − 37 = 165
B) 37p − 16 = 165
C) 16p + 37 = 165
D) 37p + 16 = 165
Question 6: If y = 5x + 10, what is the value of y when x =8?
A) 90
B) 60
C) 50
D) 80

Question 7: The bar graph shows the distribution of 419 cans collected by 10 different groups for a food drive. How many cans were collected by group 6?
A) 35
B) 30
C) 45
D) 40
Question 8: The table gives the distribution of votes for a new school mascot and grade level for 80 students.

If one of these students is selected at random, what is the probability of selecting a student whose vote for new mascot was for a lion?
A) 1/9
B) 1/5
C) 1/4
D) 2/3

Question 9: The graph represents the total charge, in dollars, by an electrician for x hours of work. The electrician charges a onetime fee plus an hourly rate. What is the best interpretation of the slope of the graph?
A) The electrician’s hourly rate
B) The electrician’s onetime fee
C) The maximum amount that the electrician charges
D) The total amount that the electrician charges
Question 10: Square X has a side length of 12 centimeters. The perimeter of square Y is 2 times the perimeter of square X. What is the length, in centimeters, of one side of square Y?
A) 6
B) 10
C) 14
D) 24
Question 11: What is the equation of the line that passes through the point (0, 5) and is parallel to the graph of y = 7x + 4 in the xy-plane?
A) y = 5x
B) y = 7x +5
C) y = 7x
D) y = 5x +7
Question 12: In the linear function h, h(0) = 41 and h(1) = 40. Which equation defines h?
A) h(x) = −x + 41
B) h(x) = -x
C) h(x) = −41x
D) h(x) = −41
Question 13: The function \(f(t) = 60000 (2)^{\frac{t}{410}}\) gives the number of bacteria in a population t minutes after an initial observation. How much time, in minutes, does it take for the number of bacteria in the population to double?
A) 400
B) 410
C) 420
D) 430
Question 14: The function f is defined by f(x) = (x − 6)(x − 2)(x + 6). In the xy-plane, the graph of y = g(x) is the result of translating the graph of y = f(x) up 4 units. What is the value of g(0)?
A) 76
B) 67
C) 70
D) 86
Question 15: A candle is made of 17 ounces of wax. When the candle is burning, the amount of wax in the candle decreases by 1 ounce every 4 hours. If 6 ounces of wax remain in this candle, for how many hours has it been burning?
A) 3
B) 6
C) 24
D) 44
14j + 5k = m
Question 16: The given equation relates the numbers j, k, and m. Which equation correctly expresses k in terms of j and m?
A) \(k = \frac{m - 14j}{5}\)
B) \(k = \frac{1}{5}m - 14j\)
C) \(k = \frac{14j - m}{5}\)
D) k = 5m − 14j
Question 17: Triangle FGH is similar to triangle JKL, where angle F corresponds to angle J and angles G and K are right angles. If sin \((F) = \frac{308}{317}\), what is the value of sin (J)?
A) 75/317
B) 308/317
C) 317/308
D) 317/75
Question 18: The product of two positive integers is 546. If the first integer is 11 greater than twice the second integer, what is the smaller of the two integers?
A) 7
B) 14
C) 39
D) 78
y ≤ x +7
y ≥ −2x −1
Question 19: Which point (x, y) is a solution to the given system of inequalities in the xy-plane?
A) (−14, 0)
B) (0, -14)
C) (0, 14)
D) (14, 0)
\(\sqrt{(x-2)^2}\) = \(\sqrt{3x+34}\)
Question 20: What is the smallest solution to the given equation?
A) 16
B) 4
C) -3
D) -6
Question 21: The regular price of a shirt at a store is $11.70. The sale price of the shirt is 80% less than the regular price, and the sale price is 30% greater than the store’s cost for the shirt. What was the store’s cost, in dollars, for the shirt?
A) 1.8; 9/5
B) 1.8; 5/9
C) 9/5; 1.8
D) 5/9; 1.8
Question 22: A sample of oak has a density of 807 kilograms per cubic meter. The sample is in the shape of a cube, where each edge has a length of 0.90 meters. To the nearest whole number, what is the mass, in kilograms, of this sample?
A) 588
B) 726
C) 897
D) 1,107
Question 23: For x > 0, the function f is defined as follows:
f(x) equals 201% of x
Which of the following could describe this function?
A) Decreasing exponential
B) Decreasing linear
C) Increasing exponential
D) Increasing linear

Question 24: The rational function f is defined by an equation in the form \(f(x) = \frac{a}{x + b}\), where a and b are constants. The partial graph of y = f(x) is shown. If g(x)= f (x + 4), which equation could define function g?
A) \(g(x) = \frac{6}{x}\)
B) \(g(x) = \frac{6}{x+4}\)
C) \(g(x) = \frac{6}{x+8}\)
D) \(g(x) = \frac{6(x+4)}{x+4}\)
Question 25: Which expression is equivalent to \(\frac{y+12}{x-8} + \frac{y(x-8)}{x^2y-8xy}\)
A) \(\frac{xy+y+4}{x^3y-16x^2+64xy}\)
B) \(\frac{xy+9y+12}{x^2y-8xy+x-8}\)
C) \(\frac{xy^2+13xy-8y}{x^2y-8xy}\)
D) \(\frac{xy^2+13xy-8y}{x^3y-16x^2y+64xy}\)

Question 26: The table shows the results of a poll. A total of 803 voters selected at random were asked which candidate they would vote for in the upcoming election. According to the poll, if 6,424 people vote in the election, by how many votes would Angel Cruz be expected to win?
A) 163
B) 1,304
C) 3,864
D) 5,621
Question 27: The graph of \(x^2+x+y^2+y = \frac{199}{2}\) in the xy-plane is a circle. What is the length of the circle’s radius?
A) 6
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: Isabel grows potatoes in her garden. This year, she harvested 760 potatoes and saved 10% of them to plant next year. How many of the harvested potatoes did Isabel save to plant next year?
A) 66
B) 76
C) 84
D) 86

Question 2: What is the y-intercept of the graph shown?
A) (0, 0)
B) (0, 2)
C) (2, 0)
D) (2, 2)
Question 3: What length, in centimeters, is equivalent to a length of 51 meters? (1 meter = 100 centimeters)
A) 0.051
B) 0.51
C) 5,100
D) 51,000
Question 4: A bus is traveling at a constant speed along a straight portion of road. The equation d = 30t gives the distance d, in feet from a road marker, that the bus will be t seconds after passing the marker. How many feet from the marker will the bus be 2 seconds after passing the marker?
A) 30
B) 32
C) 60
D) 90
Question 5: Which expression is equivalent to 20w − (4w + 3w) ?
A) 10w
B) 13w
C) 19w
D) 21w
Question 6: If 6+ x = 9, what is the value of 18 + 3x ?
A) 39
B) 29
C) 37
D) 27
y = x2 -14x +22
Question 7: The given equation relates the variables x and y. For what value of x does the value of y reach its minimum?
A) 4
B) 7
C) 6
D) 9
Question 8: Which expression is equivalent to 9x2 + 5x?
A) x(9 x + 5)
B) 5x(9 x + 1)
C) 9x(x + 5)
D) x2(9x + 5)
Question 9: In triangle ABC , the measure of angle B is 52° and the measure of angle C is 17°. What is the measure of angle A ?
A) 21°
B) 35°
C) 69°
D) 111°
x = 8
y = x2 +8
Question 10: The graphs of the equations in the given system of equations intersect at the point (x,y) in the xy-plane. What is the value of y?
A) 8
B) 24
C) 64
D) 72
Question 11: The scatterplot shows the relationship between two variables, x and y. A line of best fit is also shown

Which of the following equations best represents the line of best fit shown?
A) y = 13.5 + 0.8x
B) y = 13.5 - 0.8x
C) y = -13.5 + 0.8x
D) y = -13.5 - 0.8x
Question 12: The function f is defined by \(f(x) = 8 \sqrt{x}\). For what value of x does f(x) = 48 ?
A) 6
B) 8
C) 36
D) 64
Question 13: A circle has center O, and points R and S lie on the circle. In triangle ORS, the measure of \(\angle\)ROS is 88°. What is the measure of \(\angle\)RSO, in degrees?
A) 40
B) 44
C) 46
D) 48
x( x + 1) − 56 = 4x(x − 7)
Question 14: What is the sum of the solutions to the given equation?
A) 29/3; 9.666; 9.667
B) 3/29; 9.666; 9.667
C) 29/3; 9.667; 9.666
D) 29/3; 9.666; 9.777
y = 3x
2x + y = 12
Question 15: The solution to the given system of equations is (x,y). What is the value of 5x ?
A) 24
B) 15
C) 12
D) 5
Question 16: A cube has an edge length of 41 inches. What is the volume, in cubic inches, of the cube?
A) 164
B) 1,681
C) 10,086
D) 68,921
p(t) = 90,000(1.06)t
Question 17: The given function p models the population of Lowell t years after a census. Which of the following functions best models the population of Lowell m months after the census?
A) \(r(m) = \frac{90,000}{12} (1.06)^m\)
B) \(r(m) = 90,000 \left(\frac{1.06}{12}\right)^m\)
C) \(r(m) = 90,000 \left(\frac{1.06}{12}\right)^{\frac{m}{12}}\)
D) \(r(m) = 90,000 \times (1.06)^{\frac{m}{12}}\)
6x + 7y = 28
2x + 2y = 10
Question 18: The solution to the given system of equations is (x, y). What is the value of y?
A) -2
B) 7
C) 14
D) 18
Question 19: The minimum value of x is 12 less than 6 times another number n. Which inequality shows the possible values of x ?
A) x ≤ 6n − 12
B) x ≥ 6n − 12
C) x ≤ 12 − 6n
D) x ≥ 12 − 6n
Question 20: Data set A consists of the heights of 75 buildings and has a mean of 32 meters. Data set B consists of the heights of 50 buildings and has a mean of 62 meters. Data set C consists of the heights of the 125 buildings from data sets A and B. What is the mean, in meters, of data set C?
A) 44
B) 42
C) 46
D) 40
Question 21: The graph of 9x − 10y = 19 is translated down 4 units in the xy-plane. What is the x-coordinate of the x-intercept of the resulting graph?
A) 9/59; 6.555; 6.556
B) 59/9; 6.555; 6.556
C) 59/9; 5.555; 5.555
D) 9/59; 6.555; 6.666
Question 22: Two variables, x and y, are related such that for each increase of 1 in the value of x, the value of y increases by a factor of 4. When x = 0, y = 200. Which equation represents this relationship?
A) y = 4(x)200
B) y = 4(200)x
C) y = 200(x)4
D) y = 200(4)x
x2 − 2x − 9 = 0
Question 23: One solution to the given equation can be written as \(1 + \sqrt{k}\), where k is a constant. What is the value of k ?
A) 8
B) 10
C) 20
D) 40
Question 24: The dot plots represent the distributions of values in data sets A and B.
Which of the following statements must be true?
I. The median of data set A is equal to the median of data set B.
II. The standard deviation of data set A is equal to the standard deviation of data set B.
A) I only
B) II only
C) I and II
D) Neither I nor II
Question 25: An isosceles right triangle has a perimeter of \(94 + 94 \sqrt{2}\) inches. What is the length, in inches, of one leg of this triangle?
A) 47
B) \( 47 \sqrt{2}\)
C) 94
D) \( 94 \sqrt{2}\)
−9x2 + 30x + c = 0
Question 26: In the given equation, c is a constant. The equation has exactly one solution. What is the value of c?
A) 3
B) 0
C) -25
D) -53
​​\( \frac{3}{2}y - \frac{1}{4}x = \frac{2}{3} - \frac{3}{2}y\) \( \frac{1}{2}x + \frac{3}{2} = py + \frac{9}{2}\)
Question 27: In the given system of equations, p is a constant. If the system has no solution, what is the value of p?
A) 0
B) 2
C) 4
D) 6

Answer Sheet Full-length Linear SAT Practice Test 3

Reading and Writing Module 1 & 2

Reading and Writing Module 1 and 2

Module 1CorrectModule 2Correct
1A1D
2A2B
3A3D
4D4B
5B5A
6A6A
7C7A
8B8C
9D9A
10C10D
11D11A
12D12A
13C13C
14C14A
15C15C
16D16C
17A17C
18B18B
19C19A
20A20C
21A21D
22C22C
23D23D
24A24A
25C25A
26B26A
27A27D
28A28A
29C29D
30C30D
31B31A
32C32D
33A33A
Math Module 1 & 2

Math Module 1 and 2

Module 1CorrectModule 2Correct
1B1B
2C2B
3C3C
4D4C
5C5B
6C6D
7D7B
8C8A
9A9D
10D10D
11B11B
12A12C
13B13C
14A14A
15D15C
16A16D
17B17D
18B18A
19D19B
20C20A
21A21B
22A22D
23D23B
24C24A
25C25B
26B26C
27C27D

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Answer Explanations for Full-length Linear SAT Practice Test 3

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