Identify the x and y-intercepts of the given graph. A coordinate plane with grid lines shows a single blue line slanting downward from left to right, indicating a negative slope. The line crosses the x-axis at negative three and crosses the y-axis at negative two. It extends upward to the left through Quadrant II and downward to the right through Quadrant IV. The origin is centered on the graph, and the line passes below it as it moves right. x-intercept ([-3],[answer0]) y-intercept ([0],[-2])

Find the equation of the line parallel to , that passes through the point .  Write your answer in slope-intercept form.  Do not use spaces in your answer.  Enter any fractions like a/b or -a/b.

_________________ it is defined as any non-recurring event that causes the reduction of roadway capacity or an abnormal increase in demand and requires Law Enforcement response.

Solve for .    Enter any rational answers in the form a/b or round to the nearest hundredth.  [answer0]

Using the graph below fill in the blank.  ___  A coordinate plane shows a dashed red line rising from left to right. The line crosses the y-axis at the point (0, 4). The region below the dashed boundary line is shaded in red, covering most of the lower half of the graph and extending across both the third and fourth quadrants. The area above the line is unshaded.  

Who can get a Learner’s Driver license?

Identify the following scenario as either linear, exponential, or neither. Sam pays $12 per hour for guitar lessons.

Mike purchased a car worth $18,000 in the year 2008. It loses its value by 6% per year. What is the value of the car in 2020? Round your answer to the nearest whole dollar, and do not enter any decimals or commas. $[answer0]

Choose the point or points that are part of the solution to the system of inequalities shown below. A coordinate plane shows two boundary lines with shaded regions. The red line is solid and slopes upward slightly from left to right, crossing the y-axis at approximately (0, negative 1.5) and the x-axis just past (7, 0). The region above the red line is shaded red. The blue line is dashed and slopes steeply upward from left to right, crossing the y-axis at (0, negative 4) and the x-axis at approximately (1.4, 0). The region to the right of the blue dashed line is shaded blue. The two lines intersect at approximately (1, negative 1.3), forming a darker overlapping region where both shaded areas coincide.

Solve for .    [4]