Consider calculating the area of a piece of steel to know how large of a space it will cover. Steel comes in many varieties, but its area always depends on its physical dimensions, namely its length and width in the case of a rectangular sheet. In the case of a circular piece of steel, the radius is required. Radius measures the distance from the center of a circle to its edge. Common units for steel area include square inches and square feet.
Rectangular Steel Surface
Measure the length and width, in inches, of the rectangular steel sheet. For example, the length might be 135 inches while the width is 50 inches.
Multiply the length by the width to obtain the area of the steel in square inches. Now, for the example, you have 135 inches times 50 inches, or an area of 6,750 square inches.
Divide the area by 144 to change to square feet, since 144 square inches equals one square foot. Completing the example, you have 6,750 square inches divided by 144 square inches per square foot, or a steel area of 46.9 square feet.
Circular Steel Surface
- Tape measure
Measure the circumference, or total distance around the circular steel sheet, in inches. For example, the circumference might be 325 inches.
Divide the circumference by two times pi (3.14), or 6.28, to arrive at the radius in inches. Performing this step, for the example, leads to 325 inches divided by 6.28, or a radius of 51.8 inches.
Multiply the pi by the square of the radius to arrive at the area of the steel in square inches. Square the radius by multiplying it by itself once. This step, for the example, yields 3.14 times 51.8 inches times 51.8 inches, or an area of 8,425.4 square inches.
Convert the area to square feet by dividing by 1,728. Completing the exercise leads to 8,425.4 square inches divided by 1,728 square inches per square foot, or a circular steel area of 4.9 square feet.
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About the Author
William Hirsch started writing during graduate school in 2005. His work has been published in the scientific journal "Physical Review Letters." He specializes in computer-related and physical science articles. Hirsch holds a Ph.D. from Wake Forest University in theoretical physics, where he studied particle physics and black holes.