Provide a detailed report on below topics and submit all the files (Excel, word and SAP2000)

Design of Transmission towers using SAP2000

L. Houts Plastics is a large manufacturer of​ injection-molded plastics in North Carolina. An investigation of the​ company's manufacturing facility in Charlotte yields the information presented in the table below. How would the plant classify these items according to an ABC classification​ system?

​(Round dollar volume to the nearest whole number and percentage of dollar volume to two decimal​ places.)

Item Code   Avg. Inventory (units)   Value ($/unit)      Dollar Volume        % of dollar volume
1289      400                                 3.50                  _____                         ______
2347 300                                4.00                   1,200                           36.97
2349      120    2.50                     300                             9.24
2363   65   1.50                    ____                            ____
2394                   60    1.75                    105                               3.23
2395   25   1.75                    ____                            _____
6782                   20   1.15                      23                                0.71
7844   12    2.05                      25                                0.76
8210   10    2.00                      ___                                ___
8310      7      2.00                       14                                 0.43
9111                    6   3.00                      18                                 0.55

                                                                                    ___________

                                                                                            3,246

What is the highest dollar volume​ percentage?

The concept of ABC category analysis is based on

A. statistical​ sampling, i.e., sampling a few items to get control of the whole inventory.

B.controlling the maximum number of inventory items with moderate effort.

C.controlling the maximum number of inventory items with minimal effort.

D.controlling the maximum amount of money with minimal effort.

7.Find the number of{0, 1, 2}-strings of lengthn in which 0 appears an even number of times and 1 appears an odd number of times.

A student is standing still at the front doors of Maple. They start running to catch the bus at

2

1. (a) How far away is the bus stop if they reach the bus stop after accelerating from standing still until reaching maximum speed and running at that speed for 1 minute? (assume when they reach the bus stop they are at rest.)

2. (b) Suppose that the student gets to the bus stop and realizes they forgot their laptop in Maple. The next bus arrives in 2 minutes. However, they are extremely tired at this point, and their max running speed is now 6 ft/s. Can they run back to maple and return to the bus stop in time? (Assume their acceleration remains the same)

3. (c) Alternatively, suppose the student is running from Maple Hall to Sieg Hall which is 2000 feet away. Find the time (in seconds) it takes the student to travel this distance. (Assume they are at rest when they reach Sieg.) Use 7ft/s & 2 ft/s^2.

explain in your own words how to construct a perfect square trinomial, a difference of two squares and/or a polynomial with a common factor. In other words, if you were teaching a math class, how would you construct problems to practice one or more of those skills?

Choose one operation (addition, subtraction, multiplication or division) and give an example of that operation on fractions and on rational expressions (you may select an example from Chapter 6 of the text or your MML problem set). Alternatively, you may choose to work with equations containing fractions and equations containing rational expressions. Explain how the procedures are the same and/or different for the two examples.

You have learned several ways to solve quadratic equations – factoring, the square root method, completing the square and the quadratic formula. Pick one method and describe when it is and is not appropriate to use that particular method. Include an example of a problem that is easily solved using your chosen method and one that would be easier solved using a different method.

1. You deposit $3000 each year into an account earning 7% interest compounded annually. How much will you have in the account in 25 years?

2. Suppose you want to have $600,000 for retirement in 25 years. Your account earns 7% interest.

a) How much would you need to deposit in the account each month?

b) How much interest will you earn?

3. You have $400,000 saved for retirement. Your account earns 7% interest. How much will you be able to pull out each month, if you want to be able to take withdrawals for 15 years?

I need mathematical modeling of cancer for PhD thesis. Preferably Colon cancer or Cervical cancer

I need a minimum of 500 words, do not answer one line answers!

1. Reflect on the concept of polynomial and rational functions.

2. What concepts (only the names) did you need to accommodate these concepts in your mind?

3. What are the simplest polynomial and rational function you can imagine?

4. In your day to day, is there any occurring fact that can be interpreted as polynomial and rational functions?

5. What strategy are you using to get the graph of polynomial and rational functions?

Please write it here and not on paper. Do not plagiarize the answers.  

Let X be a metric space and t: X to X be a map that preserves distances: d(t(x), t(y)) = d(x, y). Give an example in whicht is not bijective.

Could let t: x to x+1,x non-negative, but how does this mean t is not surjective?

Any help will be much appreciated!

For the following, A = attractiveness and B=time; same levels. Conduct a two-factor fixed effects ANOVA (alpha=.05).

A₁B₁: 10, 8, 7, 3

A₁ B₂: 15, 12, 21, 13

A₂ B₁: 13, 9, 18, 12

A₂B₂: 20, 22, 24, 25

A₃ B₁: 24, 29, 27, 25

A₃ B₂: 10, 12, 21, 14

A₄ B₁: 30, 26, 29, 28

A₄ B₂: 22, 20, 25, 15

Numerical Linear Algebra:

Please provide a correct detailed solution!!!

Suppose you have the following data: (0, 1.0000), (0.25, 1.2840), (0.50, 1.6487), (0.75, 2.1170) and (1.00, 2.7183) . Using MATLAB, find a polynomial P (x) of degree 2 that fits the data with the minimal approximation error. Calculate this error. Then sketch these discrete points and the graph of the polynomial P(x) in a figure using MATLAB.

3.93 Automobile Depreciation For a random sample of 20 automobile models, we record the value of the model as a new car and the value after the car has been purchased and driven 10 miles.⁴⁷ The difference between these two values is a measure of the depreciation on the car just by driving it off the lot. Depreciation values from our sample of 20 automobile models can be found in the dataset CarDepreciation.

1. Find the mean and standard deviation of the Depreciation amounts in CarDepreciation.
2. Use StatKey or other technology to create a bootstrap distribution of the sample mean of depreciations. Describe the shape, center, and spread of this distribution.
3. Use the standard error obtained in your bootstrap distribution to find and interpret a 95% confidence interval for the mean amount a new car depreciates by driving it off the lot.

Notes: Please solve using Rstudio. show all work, including Rstudio code. Also, You will need to make a bootstrap distribution in this one.

Thank you

2.5xˆ3=cos(x)+13.5 if your initail estimate is x0=1.1

Imagine that you buy a new computer system with independent components including a new desktop computer (with a CPU and a graphics card), new software, and a new monitor. You want to play games on the new system, but it runs games very slowly. You assume that the keyboard and mouse are not creating the problem; so, to figure out what is making the system run so slowly, you experiment with combinations of your old equipment with the new equipment. Here are your experiments and results:

Experiment 1: New computer, new software, and new monitor — and it runs slowly.
Experiment 2: New computer, new software, and old monitor — and it runs slowly.
Experiment 3: New computer, old software, and new monitor — and it runs fast.
Experiment 4: New computer, old software, and old monitor — and it runs fast.
Experiment 5: Old computer, new software, and new monitor — and it runs fast.
Experiment 6: Old computer, new software, and old monitor — and it slowly.
Experiment 7: Old computer, old software, and new monitor — and it runs fast.
Experiment 8: Old computer, old software, and old monitor — and it runs fast.

Based on this data, which experiment shows that the conjunction of the new software and the old monitor is NOT SUFFICIENT for the system to run slowly?

• A. Experiment 1
• B. Experiment 2
• C. Experiment 3
• D. Experiment 4
• E. Experiment 5
• F. Experiment 6
• G. Experiment 7
• H. Experiment 8
• I. None of these experiments

What differential equation is the one-dimensional potential equation? What is the form of the solution of the one-dimensional Dirichlet problem? The one-dimensional Neumann problem?