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CHAPTER 4 REVIEW
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The table shows the cost to mow a lawn for a given number of hours
The table shows the cost to mow a lawn for a given number of hours. Find the rate of change in cost with respect to time. Time (hours) 2 6 10 Cost ($) 25 75 125
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HINT: Find the SLOPE!! Answer: $12.50 PER HOUR
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Plot the point (5, -2) and describe its location.
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Quadrant IV
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What is the value of the function when x = -7?
f(x) = –2x + 9
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f(-7) = 23
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Plot the point (0, -3) and describe its location.
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y – axis
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Graph (use any method). SHOW ALL WORK!!
y = -3x
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y = -3x + 0 Slope: - 3/1 Y-Intercept: (0,0)
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A) Sketch the graphs of the lines x = -5 and y = -3.
B) Then, state the point at which the two graphs intersect:
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A) x = -5 and y = -3 B) Point of intersection: (-5, -3)
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Find the slope of the line that passes through the points: (-3, 7) and (5, -9)
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m = -2 The slope is negative!
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Tell whether (4, 9) is a solution of the equation
Tell whether (4, 9) is a solution of the equation. Verify your answer algebraically. y = -4x – 7
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No, (4, 9) is NOT a solution!! Because -23 does not equal 9!!
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Find the slope of the line that passes through the points: (-2, -4) and (-2, 8)
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The slope is undefined because it is a vertical line!
m = undefined slope! The slope is undefined because it is a vertical line!
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Graph by finding the x- and y- intercept.
4x – 5y = 20
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x-int: (5, 0) y-int: (0, -4)
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Tell whether the graphs of the two equations are parallel
Tell whether the graphs of the two equations are parallel. Explain your reasoning. y = 9x – 2 and 9x + y = 18
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They are not parallel because when you solve each equation for y, you get:
y = 9x – 2 y = -9x + 18 The two slopes: 9 and -9 are not the exact same, and therefore the two lines are not parallel!
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Find the value of x such that f(x) = 0.
f(x) = -6x - 12
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x = -2
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Graph by finding the x- and y- intercept.
2y – 4x = 12
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x-int: (-3, 0) y-int: (0, 6)
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Graph by writing in slope-intercept form
Graph by writing in slope-intercept form. Then, identify the slope and y-intercept. 2y = -5x - 8
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Solve for y first! Slope:
y – intercept: (0, -4)
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Graph by writing in slope-intercept form
Graph by writing in slope-intercept form. Then, identify the slope and y-intercept. 2x – 4y = 12
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Solve for y first! Slope:
y – intercept: (0,– 3)
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Graph by writing in slope-intercept form
Graph by writing in slope-intercept form. Then, identify the slope and y-intercept. y = –4
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y = –4 y = mx + b y = 0x – 4 Slope: 0/1 or 0 y – intercept: (0,– 4)
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Graph the equation by making a table of values:
y = -3x + 4
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y = -3x + 4 x y = -3x + 4 (x, y) -2 -3(-2) + 4; 6 + 4; 10 (-2, 10) -1
-3(-1) + 4; 3 + 4; 7 (-1, 7) -3(0) + 4; 0 + 4; 4 (0, 4) 1 -3(1) + 4; ; 1 (1, 1) 2 -3(2) + 4; ; -2 (2, -2)
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