Find the area of a parallelogram with a base of 30 m and a height 25 m . \( A=B h \) Bill earns \( \$ 9.00 \) would like to \( \$ 180 \) each we inequality can be

Let's solve the problem step by step. ### Part 1: Area of the Parallelogram 1. **Identify the known values:** - Base \( B = 30 \) m - Height \( h = 25 \) m 2. **Use the formula for the area of a parallelogram:** \[ A = B \cdot h \] 3. **Substitute the known values into the formula:** \[ A = 30 \cdot 25 \] 4. **Calculate the area:** \[ A = 750 \text{ m}^2 \] ### Part 2: Inequality for Bill's Earnings 1. **Identify the known values:** - Bill earns \( \$ 9.00 \) per hour. - He wants to earn at least \( \$ 180 \). 2. **Set up the inequality:** Let \( x \) be the number of hours Bill works. The inequality can be expressed as: \[ 9x \geq 180 \] 3. **Solve the inequality for \( x \):** \[ x \geq \frac{180}{9} \] \[ x \geq 20 \] ### Final Answers - The area of the parallelogram is \( 750 \text{ m}^2 \). - The inequality for Bill's earnings is \( x \geq 20 \). This means Bill needs to work at least 20 hours to earn \( \$ 180 \) or more.