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Adam Tart reviews Stuffed Sheets
Stuffed Sheets are the most thorough compilation of math I have ever seen in such a small and manageable format... more
Maxima and Minima Word Problems
Select the problems that you want then add them to your cart (purchase 10 solutions and get two solutions of equal or lesser value for free!)
(C-D-MM-1) A farmer has 1,000 feet of fencing available with which to construct a rectangular enclosure along one side of a barn. Assuming that no fencing is needed along the barn, what are the dimensions of the rectangle of greatest area? ($1.25)
(C-D-MM-2) Find the point of the curvewhere the slope of the tangent line is minimized. ($1.25)
(C-D-MM-3) Find the dimensions of a rectangle whose area is 300 square feet and has minimum perimeter. ($1.25)
(C-D-MM-4) A square sheet of metal 16 inches on a side is to be made into a box, by cutting out an equal-size square from each corner then folding up the four sides. Find the dimensions of the box of largest volume. ($1.25)
(C-D-MM-5) The sum of the cubes of two numbers is a minimum. Find the numbers if their sum is 12. ($1.25)
(C-D-MM-6) Find the coordinates of the points on the curvewhich are nearest to the point ($1.25)
(C-D-MM-7) Find the points on the circlethe sum of whose distances fromandare minimized. ($1.25)
(C-D-MM-8) Find the point C on the x-axis the sum of whose distances fromandis a minimum. ($1.25)
(C-D-MM-9) What is the maximum possible area of an isosceles triangle which has two sides of length k. ($1.25)
(C-D-MM-10) A wire 10 inches long is cut into two pieces. One piece is bent into a square and the other into an equilateral triangle. What would the perimeter of each figure be if the sum of the areas is minimized? ($1.25)
(C-D-MM-11) A Norman window consists of a rectangular shape surmounted by a semi-circular one. If the perimeter of the window is 38 feet, what are the height of the rectangular section and radius of the semi-circle that maximize the area? ($1.25)
(C-D-MM-12) Find the dimensions of the rectangle of maximum perimeter that has two vertices on the curveand sits on the x-axis. ($1.25)
(C-D-MM-13) Find the minimum value ofsubject to the condition ($1.25)
(C-D-MM-14) Find the dimensions of the rectangle whose sides are parallel to the axes, is inscribed in the ellipseand has maximum perimeter. ($1.25)
(C-D-MM-15) If m and n are positive constants, x and y are positive variables, find values for x and y that maximize the productsubject to the condition ($1.25)
(C-D-MM-16) What is the volume of the largest right circular cone that can be inscribed in a sphere of radius 10 inches? ($1.25)
(C-D-MM-17) A fence 8 feet high is one foot from the side of a building. What is the length of the shortest ladder that will reach over the fence and touch the building? ($1.25)
(C-D-MM-18) An urn is to be constructed of 18K gold in the shape of a triangular cylinder, with base and top equilateral triangles. If the volume is to be 400 cubic centimeters, what dimensions will minimize the amount of gold used? ($1.25)
(C-D-MM-19) Two towers 60 feet apart are 50 feet and 30 feet high respectively. The top of each tower is attached to a guy wire, anchored by a stake in the ground between them. Where should the stake be placed so that the length of the wire is minimized? ($1.25)
(C-D-MM-20) What is the length of the longest pipe which can be pulled horizontally (on a dolly) around a corner from a tunnel 10 feet wide to one 3 feet wide if the tunnels meet at right angles. ($1.25)
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Last Update: 08/25/14