Question

The farmer changed their mind and wants to make a square field that encloses exactly 2km2 of area. without a calculator, how would they compute the length of the required fence, to arbitrary precision?

Answer 1

The length of the required fence to make a square field that encloses = 5.66 km

For given question,

A farmer wants to make a square field that encloses exactly 2km² of area.

Let 'm' be the side length of the square field.

so, the area of the square field would be,

⇒ A = m²

⇒ 2 = m²

⇒ m = √2 km

We need to compute the length of the required fence.

The length of the required fence would be,

= perimeter of the square field

= 4 × m

= 4 × √2

= 5.66 km

Therefore, the length of the required fence to make a square field that encloses = 5.66 km

Learn more about the perimeter of the square here:

brainly.com/question/11495285

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