For an area measuring 25' x 40', how many square yards of zoysia are required to order?

For an area measuring 25' x 40', how many square yards of zoysia are required to order?

• A. 111 yd²
• B. 100 yd²
• C. 125 yd²
• D. 90 yd²

Answer: (A)

To determine how many square yards of zoysia are needed for an area measuring 25 feet by 40 feet, it is essential first to calculate the total area in square feet. This is done by multiplying the length by the width: \[ 25 \text{ ft} \times 40 \text{ ft} = 1000 \text{ sq ft} \] Next, to convert square feet to square yards, it’s important to understand that one square yard equals 9 square feet (since a yard is 3 feet long, and a square yard is a yard by a yard, which is 3 ft x 3 ft). Thus, to convert the area from square feet to square yards, the total square feet is divided by the number of square feet in one square yard: \[ \frac{1000 \text{ sq ft}}{9 \text{ sq ft/sq yd}} \approx 111.11 \text{ sq yd} \] Since a partial square yard would typically mean ordering a whole number, rounding up to the nearest whole number gives us 112 square yards. However, considering that the answer choices provided only include whole numbers and taking into account typical practice in landscaping,

To determine how many square yards of zoysia are needed for an area measuring 25 feet by 40 feet, it is essential first to calculate the total area in square feet. This is done by multiplying the length by the width:

[

25 \text{ ft} \times 40 \text{ ft} = 1000 \text{ sq ft}

]

Next, to convert square feet to square yards, it’s important to understand that one square yard equals 9 square feet (since a yard is 3 feet long, and a square yard is a yard by a yard, which is 3 ft x 3 ft).

Thus, to convert the area from square feet to square yards, the total square feet is divided by the number of square feet in one square yard:

[

\frac{1000 \text{ sq ft}}{9 \text{ sq ft/sq yd}} \approx 111.11 \text{ sq yd}

]

Since a partial square yard would typically mean ordering a whole number, rounding up to the nearest whole number gives us 112 square yards. However, considering that the answer choices provided only include whole numbers and taking into account typical practice in landscaping,