Julia Lauren 4 $9 No. of games 1 $4 The ratio of is known as _______________ 2 $8 Using any two of the ratios within Julia’s 3 $12 table, determine whether they are 4 $16 equivalent. What is a ratio? Use the linking to model the ratio of cost to number of games played for Lauren. What do you notice with Lauren’s growing pattern? Do the tables represent the same relationship? Using any two of the ratios within Lauren’s table, determine whether they are Use the linking cubes to model the ratio of equivalent. cost to number of games played for Julia. What do you notice with Julia’s growing pattern? Based on the tables above, who has the better bargain? Explain your thinking. What is the cost for one game in Julia’s table? After eight games, who would spend the Julia’s unit rate with linking cubes. Show most money? Explain your thinking based how the unit rate model is repeated within on the unit rate developed in question 6. all the other ratio models that you have built for Julia’s table.
4 $9 Julia Lauren No. of games 1 $4 2 $8 3 $12 4 $16 What is a ratio? Do the tables represent the same relationship? Use the linking cubes to model the ratio of cost to number of games played for Julia. What do you notice with Julia’s growing pattern? What is the cost for one game in Julia’s table? Julia’s unit rate with linking cubes. Show how the unit rate model is repeated within all the other ratio models that you have built for Julia’s table. The ratio of is known as _______________ Using any two of the ratios within Julia’s table, determine whether they are equivalent. Use the linking to model the ratio of cost to number of games played for Lauren. What do you notice with Lauren’s growing pattern? Using any two of the ratios within Lauren’s table, determine whether they are equivalent. Based on the tables above, who has the better bargain? Explain your thinking. After eight games, who would spend the most money? Explain your thinking based on the unit rate developed in question 6.
mip-6-12ab-ratio-rates.docx