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Question
- in rectangle uvwx, xy = yv = 18.5 in. what is the area of rectangle uvwx?
Step1: Find diagonal length
The diagonal of the rectangle is $XY + YV = 18.5 + 18.5 = 37$ in.
Step2: Calculate rectangle length
Let the length be $l$. Use Pythagorean theorem: $l^2 + 12^2 = 37^2$.
$l^2 = 37^2 - 12^2 = 1369 - 144 = 1225$
$l = \sqrt{1225} = 35$ in.
Step3: Compute rectangle area
Area = length $\times$ width = $35 \times 12$
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420 square inches