Which of the following real‐world situation could the graph depict?
The height of a ball thrown in the air.
The height of water being drained from a pool.
The height of a person over a lifetime.
The height of a plane during take‐off.
At a zoo, a child pays c dollars for a ticket and an adult pays g dollars. Explain in words the meaning of
An adult ticket costs twice as much as a child ticket.
An adult ticket costs as much as a child ticket.
Twice as many child tickets as adult tickets are sold.
Half as many adults as child go to the zoo.
What are the domain and range of the relation shown in the table?
Domain: {4, 6}; Range: {‐3, 0}
Domain: {0, 6}; Range: {‐3, 4}
Domain: {‐3, 4}; Range: {0, 6}
Domain: {‐3, 0}; Range: {4, 6}
Which of following graphs below is the graph of a function?
For
find g(3).
78
71
83
437
Choose the correct function given by the following table:
Solve for x:
Solve for x:
Solve for x:
Solve for l:
The maximum capacity of a theater is 471 people. So far, 254 people are seated in the theater. Which inequality
can be solved to show the number of people p that can still enter the theater?
Solve for n:
Solve and graph the following inequality:
Is the following an arithmetic sequence:
No
Yes
Which graph represents the inequality:
The graph of y=x-3 is shown below. Which ordered pair is NOT a solution of the equation y=x-3?
Find the slope of the line passing through the points ( 4 , –6 ) and ( –6 , –8 ).
What is the y‐intercept of the linear equation:
y‐intercept = (0, 3)
y‐intercept = (0, 12)
y‐intercept = (3, ‐12)
y‐intercept = (0, ‐12)
Graph
Graph
None correct
A line passes through the point (‐5, 1) and has a slope ‐3. What is an equation of the line?
Write the equation for the line that passes through the points (4, 5) and (6, 9).
Write the slope‐intercept form of the line that passes through the point (5, –2) and is parallel to the line y = ‐2x + 1.
Determine which of the choices below is the correct graph for the system:
\begin{cases} y=x-2\\y=x+2\end{cases}
The substitution method should be BEST used to solve which system of equations?
\begin{cases} x=3y+1\\2x+y=7\end{cases}
\begin{cases} 5x-7y=16\\2x-7y=12\end{cases}
\begin{cases} 2x+6y=3\\3x+2y=-1\end{cases}
\begin{cases} 4x+3y=-5\\6x-3y=2\end{cases}
Find the solution to the system:
\begin{cases} x+7y=19\\3x-7y=1\end{cases}
(5,2)
(2,5)
(‐2,5)
(5,‐2)
What does it mean when the solution to a system of equations is “no solution?”
The lines intersect at a point.
The lines are parallel.
The lines are the same.
The lines are perpendicular.
At a theater, the price of 4 adult tickets and 3 child tickets is $156. The price of 3 adult tickets and 4 child tickets is $145. What is the ticket price for one adult and for one child?