- Writing an Equation to Represent a Proportional Relationship
- Using a Table of Equivalent Ratios to Find a Missing Quantity in a Ratio
- Finding Missing Values in a Table of Equivalent Ratios
- Function Tables with One-Step Rules
- Solving a One-Step Word Problem Using the Formula d = rt
- Solving a Word Problem on Proportions Using a Unit Rate
- Word Problem on Unit Rates Associated with Ratios of Whole Numbers: Decimal Answers
- Computing Unit Prices to Find the Better Buy
- Using Tables to Compare Ratios
- Finding a Unit Price
- Simplifying a Ratio of Decimals
- Simplifying a Ratio of Whole Numbers: Problem Type 1
- Identifying Statements that Describe a Ratio
- Writing Ratios for Real-World Situations
- Writing Ratios Using Different Notations
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Computing Unit Prices to Find the Better Buy
We are asked sometimes to determine which of any two given items is a "better buy". We find the unit price of each item, then comparing the unit prices, we decide that the item with the smaller unit price is the "better buy".
At a book exhibition, vendor A was selpng a 4 books set for $39.20. Vendor B was selpng a 6 books set for $52.98. Books from which vendor were the better buy?
Solution
Step 1:
Unit price of vendor A books = $$frac{39.20}{4}$ = $$9.80$
Unit price of vendor B books = $$frac{52.98}{6}$ = $$8.83$
Step 2:
As $9.80 > $8.83, books from the vendor B were the better buy.
A store had 7 white chairs for $142.94 or 5 black chairs for $101.90.
Which color chair has a lower unit price?
Solution
Step 1:
Unit price of white chairs = $$frac{142.94}{7}$ = $$20.42$
Unit price of black chairs = $$frac{101.90}{5}$ = $$20.38$
Step 2:
As $20.38 < $20.42, black chairs have a lower unit price.