D. = + 1 y –6x 39. What is the solution to the system of linear equations shown below? 42. The shows the cost of renting a van from a moving company for different numbers of miles driven. F. (4, Construct a function that relates the cost of renting –3) a van to the number of miles driven. G. (–4, 3) F. = 0.85m C(m) H. (–3, 4) G. = 0.85m + 10 C(m) I. (3, –4) H. = 0.45m C(m) I. = 0.45m + 20 C(m) 40. What is the equation in 43. two points form a line that has a slope SHORT ANSWER form of the line that passes through (–2, 17) of –3? and (3, –13)? A. (–5, 3) and (2, 4) B. (1, and (–4, 9) –6) 41. Which linear function has the steepest slope? = 5 A. C. (–4, and (5, 0) y x – –3) B. = + 3 y x D. (2, 8) and (–1, – –1) C. = 4x 2 y – 44. What are the of the linear x- and y-intercepts equation below? 6x 2y = 12 – 45. The quadratic function = + 120 represents h(t) – F. (2, 0) and (0, the height of an object in feet seconds when –6) t it falls from a height of 120 feet. What is the (0, 2) and (–6, 0) G. height of the object after 1.5 seconds? A. 58 ft H. (–6, 0) and (2, 0) 84 ft B. I. (0, 2) and (0, –6)
39. What is the solution to the system of linear equations shown below? F. (4, –3) G. (–4, 3) H. (–3, 4) I. (3, –4) 40. SHORT ANSWER What is the equation in form of the line that passes through (–2, 17) and (3, –13)? 41. Which linear function has the steepest slope? A. y = x – 5 B. y = – x + 3 C. y = 4x – 2 D. y = –6x + 1 42. The shows the cost of renting a van from a moving company for different numbers of miles driven. Construct a function that relates the cost of renting a van to the number of miles driven. F. C(m) = 0.85m G. C(m) = 0.85m + 10 H. C(m) = 0.45m I. C(m) = 0.45m + 20 43. two points form a line that has a slope of –3? A. (–5, 3) and (2, 4) B. (1, –6) and (–4, 9) C. (–4, –3) and (5, 0) D. (2, 8) and (–1, –1) 44. What are the x- and y-intercepts of the linear equation below? 6x – 2y = 12 F. (2, 0) and (0, –6) G. (0, 2) and (–6, 0) H. (–6, 0) and (2, 0) I. (0, 2) and (0, –6) 45. The quadratic function h(t) = – + 120 represents the height of an object in feet t seconds when it falls from a height of 120 feet. What is the height of the object after 1.5 seconds? A. 58 ft B. 84 ft
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