4 f(x) =-x+ 9, - 9

4<br>f(x) =-x+ 9,<br>- 9< x< C<br>4<br>8. Given the function defined as: 8(x) = --x+9,<br>3<br>0 < x < 9<br>a. The graph is given. You are interested in finding the maximum area of any rectangle that<br>can be inscribed in the triangle. Inscribed means that all 4 vertices of the rectangle must lie<br>on the triangle. The rectangle that is drawn is one of many possible inscribed rectangles.<br>Consider it an arbitrary rectangle.<br>What value of x will give the rectangle its<br>maximum area?<br>5-<br>-5<br>

Extracted text: 4 f(x) =-x+ 9, - 9<>< c="" 4="" 8.="" given="" the="" function="" defined="" as:="" 8(x)="--x+9," 3="" 0="">< x="">< 9="" a.="" the="" graph="" is="" given.="" you="" are="" interested="" in="" finding="" the="" maximum="" area="" of="" any="" rectangle="" that="" can="" be="" inscribed="" in="" the="" triangle.="" inscribed="" means="" that="" all="" 4="" vertices="" of="" the="" rectangle="" must="" lie="" on="" the="" triangle.="" the="" rectangle="" that="" is="" drawn="" is="" one="" of="" many="" possible="" inscribed="" rectangles.="" consider="" it="" an="" arbitrary="" rectangle.="" what="" value="" of="" x="" will="" give="" the="" rectangle="" its="" maximum="" area?="" 5-="">

Jun 05, 2022

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