A campground owner has 2400 m of fencing. He wants to enclose a rectangular field bordering a river, with no fencing along the river (See the catch) Latx represent the width of the field (a) Write an expression for the length of the field as a function of x. (b) Find the area of the field (area length x width) as a function of x (e) Find the value of x leading to the maximum area. (d) Find the maximum area CID (a) ((x)- (0) Axx) - (c) First write the expression for the derivative used to find the x value that maximizes area. dA dx The x-value leading to the maximum area is (d) The maximum area of the rectangular plot is

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A: The solution of above question is written below.

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