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Service A uses y = 2.75x + 23 for a ride of x miles. Service B uses y = 3. 50x + 75. Which service charges more per mile?\u003Cbr>2) Two campgrounds charge for camping. Campground A uses the equation y = 6.25x + 62 for the cost, y, in dollars to camp x nights. Campground B uses y = 3. 50x + 53. Which campground charges more per night?\u003Cbr>3) Two companies print banners. Company A uses the equation c = 2.25f + 69 to find the cost, c, in dollars for f banners. Company B uses c = 5. 50f + 75. Which company charges more per banner?\u003Cbr>4) Two shipping companies calculate costs. Company A uses y = 3. 50x + 84 for a package weighing x pounds. Company B uses y = 2. 50x + 16. Which company charges more per pound?\u003Cbr>5) The linear function y = 2x + 23 represents the total paid in dollars, y, after x months at a gym. What does the y-intercept most likely represent?\u003Cbr>6) A print shop uses the linear function y = 5x + 82, where y is the cost in dollars for an order of x shirts. What is the cost, in dollars, of an order of 11 shirts?\u003Cbr>7) A ride service uses the linear function y = 11x + 57, where y is the fare in dollars for a ride of x miles. What is the fare, in dollars, for a ride of 7 miles?\u003Cbr>8) The linear function y = 6x + 17 represents the cost in dollars, y, to camp at a park for x nights. What does the y-intercept most likely represent?\u003Cbr>9) The linear function c = 14f + 30 represents the cost in dollars, c, to order f banners. What does the y-intercept most likely represent?\u003Cbr>10) A gym uses the linear function y = 14x + 44, where y is the total paid in dollars after x months. How many dollars has a member paid after 4 months?\u003Cbr>11) A park charges campers using the linear function y = 5x + 42, where y is the costin dollars to camp for x nights. What is the cost, in dollars, to camp for 8 nights?\u003Cbr>12) The linear function y = 2x + 59 represents the cost in dollars, y, of a taxi ride of x miles. What does the y-intercept most likely represent?\u003Cbr>13) The linear function y = 4x + 41 represents the cost in dollars, y, to camp at a park for x nights. What does the y-intercept most likely represent?\u003Cbr>14) Two companies print banners. Company A uses the equation c = 7.00f + 92 to find the cost, c, in dollars for f banners. Company B uses c = 5.25f + 67. Which company charges more per banner?\u003Cbr>15) A print shop uses the linear function y = 8x + 81, where y is the cost in dollars for an order of x shirts. What is the cost, in dollars, of an order of 7 shirts? |  |  |  | Answers\u003Cbr>1.  \u003Cbr>2.  \u003Cbr>3.  \u003Cbr>4.  \u003Cbr>5.  \u003Cbr>6.  \u003Cbr>7.  \u003Cbr>8.  \u003Cbr>9.  \u003Cbr>10.  \u003Cbr>11.  \u003Cbr>12.  \u003Cbr>13.  \u003Cbr>14.  \u003Cbr>15.   |  |  |  |  |  |  |  |\n| --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- |\n| \u003Cbr>\u003Cbr>Math\u003Cbr>[www.CommonCoreSheets.com](www.CommonCoreSheets.com)\u003Cbr>2\u003Cbr>1-10\u003Cbr>11-15 | 93 | 87 | 80 |  | 73 | 67 | 60 | 53 | 47 | 40 | 33 |\n|  | 27 | 20 | 13 |  | 7 | 0 |  |  |  |  |  |\n\nComparing Linear Functions (Word)  \nName: Answer Key  \n\n| Use the linear functions to answer each question.\u003Cbr>1) Two taxi services calculate fares. Service A uses y = 2.75x + 23 for a ride of x miles. Service B uses y = 3. 50x + 75. Which service charges more per mile? |  |  |  |  | Answers\u003Cbr>1.  Service B  |  |  |  |  |  |  |  |\n| --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- | --- |\n| 2) | Two campgrounds charge for camping. Campground A uses the equation y = 6.25x + 62 for the cost, y, in dollars to camp x nights. Campground B uses y = |  |  |  | 2.  Campground A  |  |  |  |  |  |  |  |\n| 3) | 3. 50x + 53. Which campground charges more per night?\u003Cbr>Two companies print banners. Company A uses the equation c = 2.25f + 69 to find the cost, c, in dollars for f banners. Company B uses c = 5. 50f + 75. Which company charges more per banner? |  |  |  | 3.  Company B \u003Cbr>4.  Company A  |  |  |  ","cbCaieyApUWF2127","https://ap.wps.com/l/cbCaieyApUWF2127","pdf",44915,"English","# Questions\n## Comparison and cost per unit\n## Interpreting y-intercepts\n## Computing values from given inputs\n# Answers","[{\"question\":\"How do you find the cost after a given number of months or nights?\",\"answer\":\"Substitute the given number (x) into the corresponding linear function and evaluate y to get the total cost.\"}]","Comparing Linear Functions - Word - Answer Key | PDF",1790804454]