3. Given the equation of the semicircle y = v36 – x² . a. Construct a graph of the semicircle and label (x, y) at some point on the semicircle. b. Explain why A = x-axis that includes the point (x,...

Only question D to G please3. Given the equation of the semicircle y = v36 – x² .<br>a. Construct a graph of the semicircle and label (x, y) at some point on the semicircle.<br>b. Explain why A =<br>x-axis that includes the point (x, y).<br>C Construct a function f (x) that represents the area of the inscribed rectangle.<br>d. Construct a graph of that function.<br>e. Use the maximum finder on the graphing calculator to identify the local maximum.<br>f. Determine the point (x, y) that results in the rectangle with the largest area. Round<br>the coordinates to two decimal places.<br>g. Determine the area of the largest possible rectangle.<br>2xy is the area of the rectangle under the semicircle and above the<br>

Extracted text: 3. Given the equation of the semicircle y = v36 – x² . a. Construct a graph of the semicircle and label (x, y) at some point on the semicircle. b. Explain why A = x-axis that includes the point (x, y). C Construct a function f (x) that represents the area of the inscribed rectangle. d. Construct a graph of that function. e. Use the maximum finder on the graphing calculator to identify the local maximum. f. Determine the point (x, y) that results in the rectangle with the largest area. Round the coordinates to two decimal places. g. Determine the area of the largest possible rectangle. 2xy is the area of the rectangle under the semicircle and above the

Jun 11, 2022
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