Mat 540 Quiz 3

The diagram below shows the feasible region of the intersection of two lines. This means that any point within the feasible region satisfies all constraints that we established before graphing. Feasible regions make it easier for us to determine the maximum profit and now we know all the possible combinations it’s important to know what point on the graph is going to be the most profitable.

Although the shelves are selling well, the total profit of the company is a concern. An engineer suggested that the current production of model S should be cut back because Model S shelves are sold for $1800 per unit but their costs are $1839. Therefore, company is losing money on each one. But

In, 8 hours a day, the company can produce 60 * 8 * (1/0.5) = 960 shirts, which is the current production capacity. But it needs to produce only 800 shirts.

Question 27: The fact that processes tend to be dynamic, rather than static, is a key principle of statistical thinking. Which of the following is a natural consequence of this fact?

In the unit, called cookies, I have come across many mathematical concepts when doing the math problems. Inequalities were one of the concepts. Inequalities are the relation between two equations that are not equal. One of the first things that were done was to guess and check using random numbers to find the highest number of combinations that would still make the inequalities true. Also, in this unit it reviewed how to place inequalities on number lines; the open circle in inequalities represents greater than or less than and the closed circle in inequalities shows that it is either greater than or equal to or less than or equal to.Another mathematical concept is Systems of Equations. Systems of Equations are equations you deal with altogether

This week, many topics have been discussed in class with the importance of understanding context and analyzing visual texts. On Monday, in a class discussion we read a letter from Jourdon Anderson and looking at five different cereal boxes. The letter was from an old servant, provoke the Colonel. The former “employee” Jourdon to come back and work. Instead of accepting the opportunity, Jourdan decline the offer. He didn’t want to come back to work, because he is worried for his children’s safety. Even though, he doesn’t have a good life. He rather be where he is at right now and not moving to where his former employee at. The way he talks about his life, his jobs, his family, and how he appreciated the offer is different many other letters. The reader can imagine Jourdan’s feeling, emotion when he wrote the letter, and by the words he used. The reader can imagine how his former employee will feel when he read the letter. Remember when the time I was beaten until you bowed down on my feet and pray to live? I find that this letter is very interesting.

Secondly, when n=2^(k+1), where k is a nonnegative Integer, we have F(2^(k+1) )≤4*F(2^k )+2^(k+1). We can prove that the function F(n) satisfies the propertyP: ∀k∈N,F(2^k )≤4^(k+1)*F(0)+S_k, where S_k is the k^th term of a sequence of integers 〖(S_m)〗_(m=0)^(+∞) that we will calculate later:

1) Initialise the reconstruction words am as per the number of quantization levels that are present for the given quantizer.

Optimize the molecular geometry of a water molecule (H2O) at HF/STO-3G level of theory in Gaussian-09 through the GaussView Visualization software package on the desktops provided.

Question "In order to determine whether user charges are commensurate with operating costs, it is desirable for internal service fund operations

$C_t(i)$ represents the quantity of good $i$ consumed by the household in period $t$. Assume there exist a continuum of goods represented by the interval [0,1].

Daftardar-Gejji and Jafari [17] have introduced a new iterative method (NIM) which is simple to

Problem #2.” (To make your life easier, optimal stocking quantity, Q, is computed by the

In order to determine whether the truck can hold a certain combination of refrigerators and televisions, those numbers are used as a test point to determine if that point falls to the left and underneath the equation for the line. If the point falls within this area, which would be shaded in the inequality, then the combination works. If the point is outside of that area, then the combination does not work. Using such a small graph, it can be difficult to determine, visually, whether the point is inside or outside of the

The objective function, decision variables and constraints are fed into solver to arrive at the optimal solution as shown in the below screenshot