What would be the optimal location for a warehouse (minimumtransportation distance) which would server these customers?Calculate the Coordinates (X, Y)X,yCoordinateUnitsCustomerShippedA5000(7,13)B92000(8,12)C70000(11,10)35000(11,7)E9000(12,4)F227,000(13,1)G16,000(14,10)(15,5)H153,000

In order to find the optimal location for warehouse, we have to find the centre of mass w.r.t the…

Answered: What would be the optimal location for…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Similar questions

A rectangular box is to have a square base and a volume of 20 ft3. If the material for the base costs $0.30/ft2, the material for the sides costs $0.10/ft2, and the material for the top costs $0.20/ft2, determine the dimensions of the box that can be constructed at minimum cost.
A rectangular box is to have a square base and a volume of 16 ft3. If the material for the base costs $0.25/ft2, the material for the sides costs $0.10/ft2, and the material for the top costs $0.15/ft2, determine the dimensions (in ft) of the box that can be constructed at minimum cost. (Refer to the figure below.)
A rectangular box is to have a square base and a volume of 81 ft3. If the material for the base costs $0.29/ft2, the material for the sides costs $0.09/ft2, and the material for the top costs $0.25/ft2, determine the dimensions (in ft) of the box that can be constructed at minimum cost. X= Y=
A rectangular box is to have a square base and a volume of 160 ft3. If the material for the base costs $0.30/square foot, the material for the sides costs $0.10/square foot, and the material for the top costs $0.20 square foot, determine the dimensions of the box that can be constructed at minimum cost.
A company plans to manufacture a rectangular box with a square base, an open top, and a volume of 452 cm3. The cost of the material for the base is 0.4 cents per square centimeter, and the cost of the material for the sides is 0.6 cents per square centimeter. Determine the dimensions of the box that will minimize the cost of manufacturing it. What is the minimum cost?
I don’t know what’s wrong with my local minimum value
A company plans to manufacture a rectangular box with a square base, an open top, and a volume of 458 in3. The cost of the material for the base is 0.5 cents per square inch, and the cost of the material for the sides is 0.4 cents per square inch. Determine the dimensions of the box that will minimize the cost of manufacturing it. What is the minimum cost per box rounded to the nearest cent?
The amount of space required by a particular firm is f(x, y) = 1000(6x2 + y2)^1/2, where x and y are, respectively, the number of units of labor and capital utilized. Suppose that labor costs $480 per unit and capital costs $40 per unit and that the firm has $5000 to spend. Determine the amounts of labor and capital that should be utilized in order to minimize the amount of space required.
Does this fuction have a minimum value?
A rectangular vault is to be constructed on an existing floor at a bank so as to enclose avolume of 485 cubic meters. The cost per square meter of materials is $2,000 for the ceiling,$9,000 for the wall with the door and $3,000 for the other three walls. The minimized costof the vault rounded to the nearest $1,000 dollars is:a. $964,000b. $971,000c. $982,000d. $993,000
A publishing company sells 400,000 copies of a certain book each year. Ordering the entire amount printed at the beginning of the year ties up valuable storage space and capital. However, printing the copies in several partial runs throughout the year results in added costs for setting up each printing run, which costs $1000. The carrying costs, figured on the average number of books in storage, are $.50 per book. Find the most economical lot size, that is, the production run size that minimizes the total setting up andcarrying costs.
Find the maximum and minimum value. Based on the result, is 1 girl in 10 births a significantly low number of girls?

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