Wetzel
Math 101
Test #2
Turn off and put away all cellphones!!
Read each problem carefully and check your work.
Determine if the given ordered pair is a solution to the equation.
1.) (1, -4); 2x – 5y = -18 2.) (-3, 0); -4x + y = 12
True or False True or False
3.) Given the following equation, 3x + 2y = 6
a.) Graph
b.) Find the intercepts. (write as an ordered pair)
x–intercept: _________ y-intercept: _________
4.) Given the following equation, 2x + 2y = 8
a.) Write in Slope-Intercept Form: ________________
b.) State the slope. _____________
c.) State the y-intercept. _____________
d.) Graph.

5.) Find the slope of the line passing through the points (-4, -3) and (-4, 6).
6.) Write an equation for a line with slope = -2 and passes through the point (0, 7).
7.) Write an equation for a line that passes through the points (-6, 6) and (8, -12).
8.) Answer the questions using the following functions,
a.) g (-2) = _________ b.) f (-4) = __________
c.) f (x + 2) = _________ d.) g (2x) = __________
9.) Are the lines parallel, perpendicular, or neither?
x + 3y = -4 and 12x – 4y = 9
10.) At an exclusive country club, members pay an annual fee of $5000. In addition, they must pay $75 for each round of golf that they play. The equation that gives the cost (y) to play x rounds of golf per year is y = 5000 + 75x.
a.) Find the y-intercept of this equation. Explain, in your own words, what this intercept signifies.
b.) In your own words, explain why this equation has no x-intercept with the context of this problem.
11.) Graph the following, 2x + 8y < -4

True or False. Write the work true if the statement is true or write the word false if the statement is false.
________ 12.) The equation x = -3 graphs a horizontal line.
________ 13.) All lines are functions.
________ 14.) A line whose slope is zero must be a vertical line.
________ 15.) The vertical line test says that if any vertical line intercepts a graph at more the one point, then the graph is a function.
________ 16.) The set of all possible y values or outputs is called the range of a function.
________ 17.) A line with
a slope = 4 and another line with a slope =
must
be perpendicular.