How much do you save if you bought a shirt that normally costs 19.99 at a 25% discount? Ignore sales tax and round your answer to the nearest cent.

Denzel is going to the store to buy a guitar. He sees one he likes that's listed at \(\displaystyle \$79.99\) but on sale for \(\displaystyle 20\%\) off. How much will Denzel pay if he chooses to buy the guitar (ignore sales tax, round to the nearest cent)?

Julie only has \(\displaystyle \$49.99\)to spend on a prom dress on tax free weekend.  She has narrowed her search down to her four favorites:  a red dress costing \(\displaystyle \$59.99\) but marked down \(\displaystyle 15\%\) a blue dress costing \(\displaystyle \$55.99\) marked down \(\displaystyle 10\%\), a yellow dress costing \(\displaystyle \$65.99\) marked down \(\displaystyle 25\%\), and a purple dress costing \(\displaystyle \$75.99\) marked down \(\displaystyle 30\%\).  Which dress can Julie buy?  

To find the sale price for a single item or group of like items, one can use the equation \(\displaystyle P_d = P_o(1-S)\), where \(\displaystyle P_d\) is the discounted price, \(\displaystyle P_o\) is the original price, and \(\displaystyle S\) is the percent to be discounted in decimal form.

A pair of headphones normally sells for \(\displaystyle \$ 70\). If the headphones are on a \(\displaystyle 20 \%\)-off discount, how expensive are they?

To find the sale price for a single item or group of like items, one can use the equation \(\displaystyle P_d = P_o(1-S)\), where \(\displaystyle P_d\) is the discounted price, \(\displaystyle P_o\) is the original price, and \(\displaystyle S\) is the percent to be discounted in decimal form.

A car ordinarily sells for \(\displaystyle \$ 21500\), but a savvy consumer walks out having paid only \(\displaystyle 70 \%\) of that price. How much did the customer pay?

To find the sale price for a single item or group of like items, one can use the equation \(\displaystyle P_d = P_o(1-S)\), where \(\displaystyle P_d\) is the discounted price, \(\displaystyle P_o\) is the original price, and \(\displaystyle S\) is the percent to be discounted in decimal form.

Some clothes are on sale at \(\displaystyle 40 \%\) off retail. If a customer buys three pairs of jeans for a total of \(\displaystyle \$ 99\), what was the original price of one pair of jeans?

To find the sale price for a single item or group of like items, one can use the equation \(\displaystyle P_d = P_o(1-S)\), where \(\displaystyle P_d\) is the discounted price, \(\displaystyle P_o\) is the original price, and \(\displaystyle S\) is the percent to be discounted in decimal form.

A pack of batteries is on sale for \(\displaystyle 85 \%\) of the normal price. If ten packs cost \(\displaystyle \$ 33.50\), what is the non-discounted price of one pack of batteries?

Round to the nearest \(\displaystyle \$ 0.01\).

To find the sale price for a single item or group of like items, one can use the equation \(\displaystyle P_d = P_o(1-S)\), where \(\displaystyle P_d\) is the discounted price, \(\displaystyle P_o\) is the original price, and \(\displaystyle S\) is the percent to be discounted in decimal form.

A video game is normally priced at \(\displaystyle \$ 65.00\). If the game is subsequently purchased for \(\displaystyle \$ 25.00\), what was the discount, as a percent, on the purchase?

To find the sale price for a single item or group of like items, one can use the equation \(\displaystyle P_d = P_o(1-S)\), where \(\displaystyle P_d\) is the discounted price, \(\displaystyle P_o\) is the original price, and \(\displaystyle S\) is the percent to be discounted in decimal form.

A steak dinner at Steaks 'R Us is normally priced at \(\displaystyle \$ 49.00\). The restaurant gives a discount to a preferred customer, and they eat for \(\displaystyle \$ 35.00\). What was the discount, as a percent, on the dinner?

To find the sale price for a single item or group of like items, one can use the equation \(\displaystyle P_d = P_o(1-S)\), where \(\displaystyle P_d\) is the discounted price, \(\displaystyle P_o\) is the original price, and \(\displaystyle S\) is the percent to be discounted in decimal form.

Company A sells bicycles normally costing \(\displaystyle \$ 150\) for \(\displaystyle \$ 90\). Company B sells bicycles normally costing \(\displaystyle \$ 130\) for \(\displaystyle \$ 70\). Which company offers a greater discount, as a percentage?