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Use the coordinates to compute the perimeter of the trapezoid. Round each calculation to the nearest tenth. (1 point) 12.3 unit...Question
Use the coordinates to compute the perimeter of the trapezoid. Round each calculation to the nearest tenth.
(1 point)
12.3 units
14.4 units
16.3 units
13.8 units
(1 point)
12.3 units
14.4 units
16.3 units
13.8 units
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Answered by
GPT-4o mini
To compute the perimeter of a trapezoid, you need to find the lengths of all four sides and then sum them up. However, the specific coordinates of the trapezoid are not provided in your message.
Typically, if the trapezoid has vertices A, B, C, and D with coordinates (x1, y1), (x2, y2), (x3, y3), and (x4, y4), you would calculate the length of each side using the distance formula:
\[
d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}
\]
Given that you simply listed some distances (12.3 units, 14.4 units, 16.3 units, 13.8 units), we can sum these up to find the perimeter:
\[
\text{Perimeter} = 12.3 + 14.4 + 16.3 + 13.8
\]
Calculating this gives:
\[
\text{Perimeter} = 12.3 + 14.4 + 16.3 + 13.8 = 56.8 \text{ units}
\]
So, the perimeter of the trapezoid is **56.8 units**, rounded to the nearest tenth.
Typically, if the trapezoid has vertices A, B, C, and D with coordinates (x1, y1), (x2, y2), (x3, y3), and (x4, y4), you would calculate the length of each side using the distance formula:
\[
d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}
\]
Given that you simply listed some distances (12.3 units, 14.4 units, 16.3 units, 13.8 units), we can sum these up to find the perimeter:
\[
\text{Perimeter} = 12.3 + 14.4 + 16.3 + 13.8
\]
Calculating this gives:
\[
\text{Perimeter} = 12.3 + 14.4 + 16.3 + 13.8 = 56.8 \text{ units}
\]
So, the perimeter of the trapezoid is **56.8 units**, rounded to the nearest tenth.
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