Q:

What is the formula to figure the square footage?

A:

To determine the square footage of a rectangle, multiply the length by the width. The answer is in given square units. For example, if a lawn is 20 feet by 30 feet, the measurement is 600 square feet. This is also referred to as "area."

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The measurement is always described in square units. It does not matter if the object is measured in miles, yards, feet, inches, kilometers, meters, centimeters or millimeters. Some professionals need to be able to calculate square footage in their daily work. For instance, painters must first know the area of the room they are going to paint in order to purchase the correct amount of paint.

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Related Questions

  • Q:

    How do you calculate the square footage of floor space?

    A:

    To calculate square footage of rectangular floor space, determine the length and width of the rectangular space in feet, then multiply them together. If floor space is not a perfect rectangle, break the space up into rectangles, calculate the area of each rectangle, and find the sum of the combined areas.

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  • Q:

    What is the formula to calculate square feet?

    A:

    The formula to calculate the square footage of an area that is square or rectangular in shape is length multiplied by width equals the area's square footage. For example, if a rectangular shaped room measures 11 feet in length and 13 feet in width, 11 multiplied by 13 equals 143 square feet.

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  • Q:

    How do you find the width of a rectangle?

    A:

    If you know the length and perimeter of the rectangle, then it is possible to calculate the width of the rectangle using the formula perimeter=2(length+width). Otherwise, it is probably best to measure it.

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  • Q:

    How do I find the area of a space?

    A:

    To find the total area of a square or rectangular space, it is necessary to multiply the length by the width. The product of this multiplication is expressed in square units. Finding the area of a circular space requires multiplying the square of the radius by pi.

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