[u][b]Equation 1[/b][/u]: [br][br][color=#cc0000]x[/color] + [color=#0b5394]y[/color] = [color=#38761d]20[/color] [br][br][color=#cc0000]x = number of games[br][/color][color=#1155cc]y = number of rides[br][/color][color=#38761d]dollar amount spent on games and rides[/color][br][br]1. What’s the [color=#cc0000]number of rides[/color] the student could get on if they don’t play any games? On the coordinate plane, mark the point that represents this situation and label the point with its coordinates.[br][br]2. What’s the [color=#1155cc]number of games[/color] the student could play if they don’t get on any rides? On the coordinate plane, mark the point that represents this situation and label the point with its coordinates.[br][br]3. Draw a line to connect the two points you’ve drawn.[br][br]4. Complete the sentences: [br][br]“If the student played no games, they can get on ______ rides." [br]"For every additional game that the student plays, x, the possible number of rides, y, [img width=4,height=26]file:///C:/Users/11893/AppData/Local/Temp/msohtmlclip1/01/clip_image002.png[/img] (increases or decreases) by ______.”
1. 20 rides[br][br]2. 20 games[br][br]3. 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[/img][br][br]4. If the student played no games, they can get on 20 rides." [br]For every additional game that the student plays, x, the possible number of rides,y, decreases by 1.”