SAT September 2026 Asia Form B — Math Module 2.
22 questions · Free online practice
Open the interactive worksheetQuestion 1
For the linear function \( h \), the graph of \( y = h(x) \) in the xy-plane passes through the points \( (3, 17) \) and \( (5, 25) \). Which equation defines \( h \)? A. \(h(x) = \frac{1}{4}x - \frac{5}{4}\) B. \(h(x) = 4x + 5\) C. \(h(x) = 3x + 17\) D. \(h(x) = 5x + 25\)
Question 2
If \( 4(2t - 3) + t = 30 + 7t \), what is the value of \( 2t \)?
Question 3
For the right triangle shown, which expression represents the value of \(b\)? A. \(\sqrt{900^2 - 400^2}\) B. \(\sqrt{900 + 400}\) C. \(\sqrt{(900)(400)}\) D. 900 - 400
Question 4
Which of the following lists represents a data set with the smallest standard deviation? A. 13,14,16,18,19 B. 14,14,16,18,18 C. 14,15,16,17,18 D. 15,16,16,16,17
Question 5
x y -12 162 -6 114 6 18 12 -30 The table shows four values of \( x \) and their corresponding values of \( y \). There is a linear relationship between \( x \) and \( y \). Which equation represents this relationship? A. \(48x + 6y = 66\) B. \(48x + 6y = 396\) C. \(6x + 48y = 66\) D. \(6x + 48y = 396\)
Question 6
The solution to the given system of equations is \((x,y)\). What is the value of \(x - 3y\)? \[ \begin{align } x + 2y &= -8 \\ 2x - y &= 24 \end{align } \]
Question 7
In the figure shown, line \( r \) is parallel to line \( s \), and both lines are intersected by line \( t \). If \( x = 2w + 21 \), \( y = 6w + 28 \), and \( 8w = a \), where \( a \) is a constant, what is the value of \( a \)?
Question 8
A bicyclist rides a distance of \( x \) feet in \( y \) minutes. At this rate, which expression represents the distance, in feet, that the bicyclist rides in \( 119y \) minutes? A. x + 119 B. x - 119 C. \( \frac{119}{x} \) D. 119x
Question 9
When several resistors are connected in series, the total resistance of the circuit is the sum of the resistances. A certain circuit consists of 9 resistors connected in series, where the resistance of each resistor is positive. The circuit has a total resistance of 110 ohms. The total resistance of 4 resistors in this circuit is 90 ohms. Which inequality best represents all possible values of the resistance \( x \), in ohms, of one of the other 5 resistors in this circuit? A. 20 B. 20 C. 0 D. 0
Question 10
What is the \( x \)-intercept of the graph of \( y = \frac{21-x}{ax+b} \) in the \( xy \)-plane, where \( a \) and \( b \) are positive constants? A. (21,0) B. (0,-21) C. \(\left(0,\frac{21}{b}\right)\) D. \(\left(-\frac{b}{a},0\right)\)
Question 11
The function \(F\) is defined by \(F(x)=\frac{9}{5}(x-273.15)+32\). The function \(F\) gives the temperature, in degrees Fahrenheit, that corresponds to a temperature of \(x\) kelvins. If a temperature increased by 6.50 kelvins, by how much did the temperature increase, in degrees Fahrenheit? A. 11.70 B. 43.70 C. 479.97 D. 511.97
Question 12
A moving truck rental company charges customers \\$175 for the first hour and \\$65 for each additional hour, plus the cost of gas. Which equation represents this situation, where \( y \) is the total cost, in dollars, for renting a truck from this company for \( x \) hours, \( w \) is the cost, in dollars, of gas used, and \( x \geq 1 \)? A. \(y = 65(x-1) + w\) B. \(y = 175 + 65 + w\) C. \(y = 175 + 65x + w\) D. \(y = 175 + 65(x-1) + w\)
Question 13
\(y=-\frac{1}{9}(x+13)(x^2-25)\) In the \(xy\)-plane, the graph of the given equation contains the point \((s,t)\). If \(-5 \le s \le 5\), which of the following is NOT a possible value of \(t\)? A. -5 B. 0 C. 5 D. 13
Question 14
The given equation is one equation in a system of two linear equations. If the system has at least one solution, which of the following equations could be the other equation in the system? \(8x + 7y = 5\) I. \(12x + 10.5y = 7.5\) II. \(12x - 10.5y = 7.5\) A. I only B. II only C. I and II D. Neither I nor II
Question 15
In the xy-plane, the graph is a circle. What is the length of the circle’s diameter? \(x^2 - 16x + y^2 + 20y = 32\) A. 16 B. 28 C. 64 D. 196
Question 16
Right circular cylinder A is similar to right circular cylinder B, where the ratio of the diameter of A to the diameter of B is 2 to 3. The height of A is equal to its diameter. If the surface area of A is \(600\pi\) square inches, what is the volume, in cubic inches, of cylinder B? A. \(6,750\pi\) B. \(4,500\pi\) C. \(2,000\pi\) D. \(1,350\pi\)
Question 17
A linear function \(g\) is defined by \(g(x) = ax + b\), where \(a, b\) are constants. If \(g(-2) = -7\) and \(g(1) = 5\), what is the value of \(a\)?
Question 18
\(y = 21x^2 + 22\) \(y = rx\) where \(r\) is a constant. The system has two real solutions. If \(r\) is a negative integer, what is the greatest possible value of \(r\)?
Question 19
The function \(f\) is defined by \(f(x)=4x^2+56x+197\). The function \(g\) is defined by \(g(x)=f(x+8)\). What is the minimum value of \(g(x)\)? A. -15 B. -7 C. 1 D. 9
Question 20
The function \( f(n) = 7(20.59)^{n/4} \) gives each term of a sequence as a function of the term's position \( n \), where \( n \) is a whole number. The value of the term in position 14 is \( p\% \) more than the value of the term in position 10. What is the value of \( p \)? A. 20.59 B. 59 C. 1,959 D. 2,059
Question 21
The function \( f \) is defined by \( f(x) = \frac{|x|}{a} - 17 \), where \( a < 0 \). What is the product of \( f(18a) \) and \( f(5a) \)?
Question 22
Which expression is a factor of \( y^2(x-6) - 16(x-6)^3 \)? A. \( y(x-6) \) B. \((x-6)(x-4)\) C. \( y+x-6 \) D. \( y+4x-24 \)