A store offers a \(25\%\) discount on a shirt originally priced at \($32\). What is the sale price?
- \($8\)
- \($40\)
- \($28\)
- \($24\)
Students will build Grade 7 mastery of markups, discounts, and sales tax using models, equations, and test-style reasoning.
A store offers a \(25\%\) discount on a shirt originally priced at \($32\). What is the sale price?
A pair of shoes costs \($60\). If a store marks up the wholesale cost by \(50\%\), what is the selling price?
A jacket has a sale price of \($45\) after a \(10\%\) discount. What was the original price?
A retailer sells an item for \($110\) after marking up the cost by \(10\%\). What was the original cost?
A toy costs \($20\) at a store. The store adds an \(8\%\) sales tax. What is the final price?
A book is marked down by \(30\%\) from its original price of \($25\). What is the discount amount?
A retailer buys backpacks for \($40\) each and marks them up by \(75\%\). What is the selling price?
A dress is on sale for \($36\) after a \(40\%\) markdown. What was the original selling price?
Discount amount \(=0.25\times32=$8\). Sale price \(=32-8=$24\).
Markup amount \(=0.50\times60=$30\). Selling price \(=60+30=$90\).
Sale price \(=\) original price \(\times(1-0.10)\). So \(45=\text{original}\times0.90\), giving original \(=45\div0.90=$50\).
Selling price \(=\) cost \(\times(1+0.10)\). So \(110=\text{cost}\times1.10\), giving cost \(=110\div1.10=$100\).
Tax \(=0.08\times20=$1.60\). Final price \(=20+1.60=$21.60\).
Discount amount \(=0.30\times25=$7.50\).
Markup \(=0.75\times40=$30\). Selling price \(=40+30=$70\).
Sale price \(=\) original \(\times0.60\). So \(36=\text{original}\times0.60\), giving original \(=36\div0.60=$60\).