A homeowner is planting a vegetable garden. The location
for the garden is 9 m long. The owner wants to have at least
45 square meters of garden area. What is the smallest
possible width of the garden?
18 m

Respuesta :

Answer:

aparently 18m cause thats all you put

Step-by-step explanation:

The smallest possible width of the garden is 5 m as the area of the garden is 45 sq. meters and the location for the garden is 9 m long. since the garden has length and width it forms a rectangular shape. The value of width is obtained by applying the formula area of the rectangle which is the product of length and width.

Area of a rectangle:

Rectangle has length and width. So, its area is given as the product of its length and width i.e.,

Area = length × width

Here it is given that the length of the garden is 9 m long and the area of the garden is 45 sq. m

 

Calculating the width of the garden:

On substituting the values in the formula

Area = length × width

⇒ 45 = 9 × width

⇒ width = [tex]\frac{45}{9}[/tex]

∴  width = 5 m

Therefore, the width of the garden with 9 m long, and 45 sq. m of the area is 5 m.

Learn a similar area of a rectangular problem here:

https://brainly.com/question/11202023

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