drag each tile to the correct box.\nthe cpi basket price for two consecutive years of five different…

Explanation:

Step1: Recall inflation - rate formula

The formula for the inflation rate is $\text{Inflation Rate}=\frac{CPI_{2}-CPI_{1}}{CPI_{1}}\times100%$, where $CPI_{1}$ is the CPI in year 1 and $CPI_{2}$ is the CPI in year 2.

Step2: Calculate inflation rate for first case

For $CPI_{1} = 132.00$ and $CPI_{2}=134.50$, $\text{Inflation Rate}_1=\frac{134.50 - 132.00}{132.00}\times100%=\frac{2.5}{132.00}\times100%\approx1.89%$.

Step3: Calculate inflation rate for second case

For $CPI_{1}=95.00$ and $CPI_{2} = 97.50$, $\text{Inflation Rate}_2=\frac{97.50 - 95.00}{95.00}\times100%=\frac{2.5}{95.00}\times100%\approx2.63%$.

Step4: Calculate inflation rate for third case

For $CPI_{1}=100.00$ and $CPI_{2}=102.00$, $\text{Inflation Rate}_3=\frac{102.00 - 100.00}{100.00}\times100%=\frac{2}{100.00}\times100% = 2%$.

Step5: Calculate inflation rate for fourth case

For $CPI_{1}=88.00$ and $CPI_{2}=89.25$, $\text{Inflation Rate}_4=\frac{89.25 - 88.00}{88.00}\times100%=\frac{1.25}{88.00}\times100%\approx1.42%$.

Step6: Calculate inflation rate for fifth case

For $CPI_{1}=115.50$ and $CPI_{2}=117.50$, $\text{Inflation Rate}_5=\frac{117.50 - 115.50}{115.50}\times100%=\frac{2}{115.50}\times100%\approx1.73%$.

Step7: Order the inflation - rates

Arranging the inflation rates from least to greatest: $1.42%<1.73%<1.89%<2%<2.63%$. The corresponding pairs are: Year 1 = $88.00$, Year 2 = $89.25$ < Year 1 = $115.50$, Year 2 = $117.50$ < Year 1 = $132.00$, Year 2 = $134.50$ < Year 1 = $100.00$, Year 2 = $102.00$ < Year 1 = $95.00$, Year 2 = $97.50$

Answer:

Year 1 = $88.00$, Year 2 = $89.25$; Year 1 = $115.50$, Year 2 = $117.50$; Year 1 = $132.00$, Year 2 = $134.50$; Year 1 = $100.00$, Year 2 = $102.00$; Year 1 = $95.00$, Year 2 = $97.50$