U-Pack-Em sells cardboard boxes for the do-it-yourself mover. Their most popular size has a volume of 2
cubic feet. As shown in the figure below, the top and bottom are made using four flaps. The price of
cardboard is $0.20/ft'. What are the raw materials cost and dimensions for the cheapest box that can be
manufactured? (Be sure to show that it is, in fact a minimum by looking at the Hessian Matrix.)
The solution gives detailed steps on finding minimum area and cost for a box. We use Hessian matrix to check the validity of minimum. Attached as Word.
The problem is looking find the minimum material and dimensions needed to build a box that has a volume of 2 cubic ft. The box has to have a volume of 2ft3. The box is folded and has 4 flaps on the top and bottom as shown below. The price of material to build the box is $2/ft2. What are the material cost and dimensions to build
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4) Find a positive number such that the sum of the number and its reciprocal is as small as possible
6) Find the dimensions of a rectangle with area 1000m^2 whose perimeter is as small as possible
10) A box with square base and open top must have a volume of 32,000cm^3. Find the dimensions of the box that minimize
1. A rectangular field is going to be enclosed and divided into two separate rectangular areas. (The areas do not have to be equal.) Find the minimum fencing that is required if the total area of the field is 1200 m2.
2. A closed cylindrical container needs to have a volume of 128pie dm3. Find the dimensions if the total are
An open box with a square base is required to have a volume of 27 cubic feet. Express the amount A of material that is needed to make such a box as a function of the length x of a side of the square base. I have A(27/x^2) +x^3....i have no clue to if this is correct.
Do explain the process of Normalization?
Explain the context in which Normalization is used?
What is its purpose?
What are the steps to be taken?
What do we actually do when we normalize?
Would you describe Normalization as Science or Art?
Dedicate your last paragraph to Optimization (de-normalization)
A open box with a square base is required to have a volume of 10 cubic feet.
a) Express the amount A of material used to make such a box as a function of the length x of a side of the square base.
b) How much material is required for a base 1 foot by 1 foot?
c) How much material is required for a base 2 feet by 2 feet?
d) Gr
I have a problem that needs to be solved using any numerical programming.
It has been solved and two examples are provided for validation. The only thing missing is the procedure program.
I prefer using the matlab if you can
I can pay you any thing you want to solve it. Can you do it.
I have the objective function.
Please see attachment. I am having difficulty understanding what the optimal angle (theta) is.
Kyoto box is a simple solar oven used extensively in Africa. Assuming a square box with four reflectors of L = 75 cm, on a sunny day with direct sunlight from the zenith, what is the optimum angle ϴ? What is the total solar power r
