[b][u]Equation 3[/u][/b]: [color=#cc0000]x[/color] + [color=#1155cc]4y[/color] = [color=#38761d]28[/color][br][br][color=#cc0000]x = number of games, [/color][color=#1155cc]y = number of rides, [/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, (increases or decreases) by ______.”
1. 7 rides[br][br]2. 28 games[br][br]3. 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[/img][br][br]4. If the student played no games, they can get on 7 rides." [br]For every additional game that the student plays, x, the possible number of rides, y, decreases by 1/4.”