& \mathbf{Describe} && \text{I see signs for yo-yos at two stores.}\\ &&& \text{Terry's Toys} : \ 3 \ \text{yo-yos for} \ \$12\\&&& \text{Geena's Gifts} : \ 5 \ \text{yo-yos for} \ \$15\\ & \mathbf{My \ Job} && \text{Decide which store has the better buy for one yo-yo.}\\&&& \text{Better buy means it costs less.}\\& \mathbf{Plan} && \text{I'll figure out the price for one yo-yo at each store.} \\&&& \text{Then  I will compare the prices.}\\& \mathbf{Solve} && \text{Terry's Toys}: \ \$12 \div 3 = \$4 \ \text{for one yo-yo}\\&&& \text{Geena's Gifts}: \ \$15 \div 5 = \$3 \ \text{for one yo-yo}\\&&& \text{Geena's Gifts has the better buy}\\& \mathbf{Check} && \$3 < \$4 \ \text{so one yo-yo costs less at Geena's.}
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