Kym’s sawhorse is 39 inches tall, 27 inches long, and 19 inches wide. Its diagonal measurement, or the is 40.14 inches. What is its total surface area? Round your answer to the nearest hundredth.(1 point)

1 answer

To find the total surface area of the sawhorse, we need to find the surface area of each of the six sides: top, bottom, front, back, left side, and right side.

The top and bottom surfaces are in the shape of a rectangle, so the surface area of each is:
39 inches * 19 inches = 741 square inches
And since there are two of them, the total surface area of the top and bottom surfaces is:
2 * 741 square inches = 1482 square inches

The front and back surfaces are in the shape of a rectangle, so the surface area of each is:
39 inches * 27 inches = 1053 square inches
And since there are two of them, the total surface area of the front and back surfaces is:
2 * 1053 square inches = 2106 square inches

The left and right side surfaces are in the shape of a rectangle, so the surface area of each is:
27 inches * 19 inches = 513 square inches
And since there are two of them, the total surface area of the left and right side surfaces is:
2 * 513 square inches = 1026 square inches

Adding all the surface areas together, we get the total surface area:
1482 + 2106 + 1026 = 4614 square inches

Therefore, the total surface area of Kym's sawhorse is 4614 square inches.