To find the area of the figure made up of a trapezoid, a square, and a semicircle, we need to calculate the area of each shape separately and then sum them all together. Since the image isn't provided, I'll outline the process based on typical dimensions you might have for such shapes.
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Area of the Square: \( A_{\text{square}} = s^2 \) where \( s \) is the side length of the square.
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Area of the Trapezoid: \( A_{\text{trapezoid}} = \frac{(b_1 + b_2)}{2} \times h \) where \( b_1 \) and \( b_2 \) are the lengths of the two bases and \( h \) is the height of the trapezoid.
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Area of the Semicircle: \( A_{\text{semicircle}} = \frac{1}{2} \pi r^2 \) where \( r \) is the radius of the semicircle.
Once you calculate each area, you add them together: \[ A_{\text{total}} = A_{\text{square}} + A_{\text{trapezoid}} + A_{\text{semicircle}} \]
After performing these calculations, you should round your final answer to the nearest hundredth.
Since you mentioned four potential area responses without providing specific dimensions, it's unclear how to achieve one result without more context. If you have numerical dimensions for the shapes, please share them, and I'll assist you in computing the total area accurately!