A rectangle is constructed under the graph of f(x)-22³ with the right lower corner at (6, 0) and one corner y=f(x) on the graph of f(x) = 2x³ (0sxs6). Represent the area A of the rectangle as a function of x: A(x)= Note: Use to raise x to a power (like x^3 for x cubed). What value of x will maximize the area of the rectangle? (Use your calculator or a graphing application to determine this. DO NOT USE CALCULUS.) Maximum area when x- Note: Input the x value as a decimal number rounded. to two decimal places (like 34.12 or 4.67)
You need to construct an open-top rectangular box with a square base that must hold a volume of exactly 975 cm³. The material for the base of the box costs 7 cents/cm² and the material for the sides of the box costs 3 cents/cm². The dimensions for a box that will minimize the cost of the materials used to construct box are: width: cm height: cm
A rectangle is constructed under the graph of f(x)-22³ with the right lower corner at (6, 0) and one corner y=f(x) on th
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A rectangle is constructed under the graph of f(x)-22³ with the right lower corner at (6, 0) and one corner y=f(x) on th
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