Question 1
The function \( f \) is defined by \( f(x) = 3x + 4 \). What is the value of \( f(x) \) when \( x = 100 \)?
SAT-2026-September-Asia-FormB-Math(module1)
SAT September 2026 Asia Form B — Math Module 1.
22 questions · Free online practice
Open the interactive worksheetQuestion 2
Each face of a fair 12-sided die is labeled with a number from 1 through 12, with a different number appearing on each face. If the die is rolled one time, what is the probability of rolling a 5? A. \( \frac{11}{12} \) B. \( \frac{7}{12} \) C. \( \frac{5}{12} \) D. \( \frac{1}{12} \)
Question 3
In triangle ABC, the measure of angle \( B \) is \( 42^\circ \) and the measure of angle \( C \) is \( 24^\circ \). What is the measure of angle \( A \)? A. \( 18^\circ \) B. \( 24^\circ \) C. \( 66^\circ \) D. \( 114^\circ \)
Question 4
A rectangle has a length of 7 centimeters and a width of 5 centimeters. What is the perimeter, in centimeters, of this rectangle?
Question 5
Line \( k \) is defined by \( y = 2x + 17 \). Line \( j \) is perpendicular to line \( k \) in the xy-plane. What is the slope of line \( j \)? A. \(- \frac{1}{2}\) B. \(- \frac{1}{15}\) C. \(- \frac{1}{19}\) D. \(- \frac{1}{34}\)
Question 6
\[ \frac{1}{240} = \frac{1}{4x} \] What is the solution to the given equation? A. \( \frac{1}{240} \) B. \( \frac{1}{60} \) C. 60 D. 240
Question 7
Two candidates ran for the office of mayor of a town. A total of 4,500 votes were cast, and one candidate received twice as many votes as the other. How many votes did the winning candidate receive? A. 3,375 B. 3,000 C. 2,250 D. 1,500
Question 8
The scatterplot shows the relationship between two variables, \( x \) and \( y \). A line of best fit is also shown. Which of the following is closest to the slope of this line of best fit? A. -4.5 B. -1.1 C. 1.1 D. 4.5
Question 9
Triangles \( ABC \) and \( A'B'C' \) are shown. Triangle \( ABC \) is dilated by a scale factor of 3 to form triangle \( A'B'C' \). If the length of \( \overline{AB} \) is 15, what is the length of \( \overline{A'B'} \)? A. 45 B. 18 C. 5 D. 3
Question 10
The population density of Town A is 120 people per square mile, and the population density of Town B is 80 people per square mile. Town A has a population of 14,760 people, and Town B has a population of 3,280 people. The area, in square miles, of Town A is \( k \) times the area, in square miles, of Town B. What is the value of \( k \)? A. 3 B. 6 C. 11,480 D. 18,040
Question 11
x f(x) 1 -10 5 -30 10 -55 For the linear function \( f \), the table shows three values of \( x \) and their corresponding values of \( f(x) \). Which equation defines \( f \)? A. \( f(x) = -5(x - 2) \) B. \( f(x) = -5(x + 1) \) C. \( f(x) = -5(5x - 2) \) D. \( f(x) = -5(5x - 1) \)
Question 12
The expression \((5x + 2)(x + 4)\) can be written in the form \(ax^2 + bx + c\), where \(a, b, c\) are constants. What is the value of \(a + b + c\)?
Question 13
A space probe uses a square-shaped solar sail to move through space. The side length of the solar sail is 8.61w meters, where w is the width, in meters, of the space probe. Which equation gives the area A, in square meters, of the solar sail? A. \(A = (w + 8.61)(w + 8.61)\) B. \(A = (4)(8.61w)\) C. \(A = (8.61w)(8.61w)\) D. \(A = \left(\frac{8.61}{w}\right)\left(\frac{8.61}{w}\right)\)
Question 14
\(y \leq 9 - x\) \(y \geq \frac{1}{8}x\) Which shaded region represents the solutions to the given system of inequalities? A. Graph A B. Graph B C. Graph C D. Graph D
Question 15
What is the y-intercept of the graph of \(y = 16^x\) in the xy-plane? A. (0, 1) B. (0, 16) C. (0, 0) D. (0, 15)
Question 16
A number \( f \) is 120\% greater than a positive number \( g \). A number \( h \) is 90\% less than the number \( f \). The number \( h \) is how many times the number \( g \)? A. 0.12 B. 0.22 C. 1.08 D. 1.98
Question 17
For a certain isotope, at the end of every 29-year period, the mass of a sample of the isotope has decayed to half its mass at the beginning of the 29-year period. The function \( s(t) = 264 \left( 0.5 \right)^{t/29} \) gives the approximate mass, in grams, that remains \( t \) years after a 264-gram sample starts to decay. Which statement is the best interpretation of \( s(3 \cdot 29) = 33 \) in this context? A. The mass is approximately 33 grams 3 years after the sample starts to decay. B. The mass is approximately 33 grams 3 29-year periods after the sample starts to decay. C. The mass is approximately 3 grams 33 29-year periods after the sample starts to decay. D. The mass is approximately 3 grams 33 years after the sample starts to decay.
Question 18
If \(-2(x - 22) + 18 = \frac{x - 22}{4}\), what is the value of \(x - 22\)?
Question 19
For the polynomial function \( r \), the graph of \( y = r(x) \) in the xy-plane passes through the points \( (6, 8) \) and \( (14, 0) \). Which of the following must be a factor of \( r(x) \)? A. x B. x + 8 C. x - 6 D. x - 14
Question 20
Object A has a mass of \( k \) hectograms. The mass, in hectograms, of object B is 120% of the mass of object A. The positive difference between the mass of object B and the mass of object A is 68 hectograms. What is the value of \( k \)?
Question 21
In triangle QRS shown, \( QR < RS \), which expression represents the length of \( \overline{QS} \)? A. \(48 \cos Q\) B. \(48 \sin Q\) C. \(\frac{48}{\cos Q}\) D. \(\frac{48}{\sin Q}\)
Question 22
In the given equation, \( n \) is an integer constant. The equation has no real solution. What is the greatest possible value of \( n \)? \[ x^2 + nx = 4x - 29 \] A. 0 B. 4 C. 14 D. 29