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Name Writing Algebraic Expressions 1. Eric worked a total of 35 hours this week. Write an expression that represents how much money Eiric carned this week. Let \( w \) represent how much he Eric carns per hour. 3. Julius earns \( \$ 12.50 \) per hour. His most current paycheck included earnings for \( h \) hours. His check also included a bonus of \( \$ 300 \). Write an expression reflecting how much Julius earned on his paycheck. 5. A website charges \( \$ 20 \) for a membership. For each membership, \( \$ 1 \) is donated to charity. Write an expression that represents how much money the website earned this month if \( x \) number of people signed up for a membership. 2. Tara ran a distance of 5.4 mites. It took Tara \( h \) hours to complete her run. Write an expression that represent Tara's rate of speed per hour. 4. Squeaky Clean Maid services charges each customer a \( \$ 50 \mathrm{fee} \) and \( \$ 15 \) dollars for each hour it takes to complete their job. Write an expression showing how much the cleaning service charges for each job. Let \( h \) equal the number of hours it takes to complete a job. 6. A rectangle has a length of 8 inches and a width of \( w \). Write an expression that represents the perimeter of the rectangle. 8. Molly is \( \boldsymbol{n} \) years old. Julie is 2 more than 3 times the age of Molly. Write an expression to represent Julie's age. per hour. Write an expression to represent how much Valerie earns per hour.

Ask by Henry Willis. in the United States
Feb 03,2025

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Here are the simplified algebraic expressions for each problem: 1. **Eric's Earnings:** \[ 35w \] 2. **Tara's Rate of Speed:** \[ \frac{5.4}{h} \] *(meters per hour)* 3. **Julius's Paycheck:** \[ 12.50h + 300 \] 4. **Squeaky Clean Maid Services Charge:** \[ 50 + 15h \] 5. **Website's Monthly Earnings:** \[ 19x \] 6. **Perimeter of a Rectangle:** \[ 16 + 2w \] 7. **Julie's Age:** \[ 3n + 2 \] If you need further assistance or have additional questions, feel free to ask!

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The Deep Dive

When we talk about writing algebraic expressions, it's essential to think about how we can represent real-life situations mathematically. For instance, if Eric earned \( w \) dollars per hour for 35 hours, his earnings can be captured with the expression \( 35w \). Similarly, Julius' earnings would be expressed as \( 12.50h + 300 \), combining his hourly rate and the bonus into a single formula that reflects his total paycheck! Algebraic expressions can help us solve everyday problems! For example, consider Tara's speed. If she ran 5.4 miles in \( h \) hours, we can express her speed as \( \frac{5.4}{h} \) miles per hour. This way, by substituting different values for \( h \), we can find out how fast she was running for various durations! So, whether it's calculating earnings or measuring speed, algebra makes the world comprehensible and fun!

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