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In Mathematics / High School | 2014-03-02

Meg pounded a stake into the ground. When she attached a leash to both the stake and her dog’s collar, the dog could reach 9 feet from the stake in any direction. Using 3.14 for π, what is the approximate area of the lawn, in square feet, that the dog could reach from the stake?

Asked by purplepanda689

Answer (3)

The dog is able to run around in a circle with a radius of9 ft.
The area of a circle is A = pi r^2
A = (3.14) (9)^2 A= (3.14)(81) A= 254.34 sq ft

Answered by sc8688 | 2024-06-10

The **area **of the lawn that the **dog **can reach from the **stake **is 254.34 square feet.
What is the area?
The **measurement **that indicates the size of a **region **on a plane or curved surface is called the area . Surface area refers to the **area **of an open **surface **or the border of a three-dimensional object , whereas the **area **of a plane region or plane **area **refers to the area of a form or planar lamina .
Given that, the **dog **can reach 9 feet from the stake in any direction .
Therefore, the **area that the dog **can cover is a circle with a **radius **of 9 feet.
The **area **of the circle is:
A =π(9)²
A = 3.14 × 81
A = 254.34
Hence, the **area **of the lawn that the **dog **can reach from the **stake **is 254.34 square feet.
Learn more about the areas :
https://brainly.com/question/27683633
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Answered by soniamisha | 2024-06-16

The area of the lawn that Meg's dog can reach from the stake is approximately 254.34 square feet. This is calculated using the formula for the area of a circle with a radius of 9 feet. By substituting the radius into the formula, we get the final area as 254.34 square feet.
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Answered by soniamisha | 2024-09-03