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A 3,500 square foot rectangular lot has a front foot measurement of 50 feet what is depth of the lot

User AAverin
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2 Answers

1 vote

Final answer:

To find the depth of a lot with an area of 3,500 square feet and a width of 50 feet, divide the area by the width. This gives us a depth of 70 feet.

Step-by-step explanation:

To find the depth of the lot, given the area and the front foot measurement (which is the width), we can use the formula for the area of a rectangle, which is Area = Length × Width. In this case, the 'Width' is the front foot measurement, and the 'Length' is the depth that we need to find.

We have been provided with the area of the lot, which is 3,500 square feet, and the width, which is 50 feet. By rearranging the formula to solve for 'Length', we get Length = Area ÷ Width.

Plugging in the given values:

  • Area = 3,500 square feet
  • Width = 50 feet

Length (Depth) = Area ÷ Width = 3,500 sq ft ÷ 50 ft = 70 feet

Therefore, the depth of the lot is 70 feet.

User Matthew Shearer
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2 votes

To find the depth of the lot (its length), we can use the information given about the area and front foot measurement.

Here's how:

Area formula for a rectangle: Area = front foot measurement × depth

Substitute known values: 3,500 square feet = 50 feet × depth

Solve for depth: Divide both sides by 50 feet: depth = 3,500 square feet / 50 feet

Simplify: depth = 70 feet

Therefore, the depth of the rectangular lot is 70 feet.

User Tom Pickles
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7.4k points

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