A pair of jeans originally costs \($50\). The store raises the price to \($60\). What is the percent increase?
- \(10\%\)
- \(16.7\%\)
- \(20\%\)
- \(30\%\)
Students will build Grade 7 mastery of percent increase and decrease using models, equations, and test-style reasoning.
A pair of jeans originally costs \($50\). The store raises the price to \($60\). What is the percent increase?
A tablet costs \($400\) and is discounted by \(25\%\). What is the new price?
A restaurant bill was originally \($80\), and after a \(15\%\) increase, what is the new bill?
The value of a car decreased from \($24\,000\) to \($18\,000\). What is the percent decrease?
A student's test score improved from \(72\) to \(90\). What is the percent increase in the score?
A store advertises "Save 30% on all winter coats!" If a coat originally costs \($120\), what is the sale price?
The population of a town was \(5\,000\) and increased to \(6\,500\). What is the percent increase?
A basketball player's scoring average was \(18\) points per game. After training, it increased to \(27\) points per game. What is the percent increase?
Percent increase \(=\frac{\text{change}}{\text{original}}\times100\%=\frac{60-50}{50}\times100\%=20\%\).
Discount amount \(= 25\% \times $400 = 0.25 \times $400 = $100\). New price \(= $400 - $100 = $300\).
Increase \(= 15\% \times $80 = 0.15 \times $80 = $12\). New bill \(= $80 + $12 = $92\).
Percent decrease \(= \frac{24000-18000}{24000}\times100\% = \frac{6000}{24000}\times100\% = 25\%\).
Percent increase \(= \frac{90-72}{72}\times100\% = \frac{18}{72}\times100\% = 25\%\).
Savings \(= 30\% \times $120 = $36\). Sale price \(= $120 - $36 = $84\).
Percent increase \(= \frac{6500-5000}{5000}\times100\% = \frac{1500}{5000}\times100\% = 30\%\).
Percent increase \(= \frac{27-18}{18}\times100\% = \frac{9}{18}\times100\% = 50\%\).