Can you please provide a solution all the information is as under:-

Treasury Bonds Term-structure of Interest Rates Code Coupon Maturity (years) Face value Maturity (years) Zero-Coupon Yields Coupon Payment Bond Price

Suppose there is a zero-coupon bond (ZCB) with a face value of $100 and 2 years to maturity, which currently trades at $95. Construct an arbitrage portfolio by trading in the ZCB and also in the first four treasury bonds to show how you can make an arbitrage profit. You need to indicate your portfolio in terms of weights and dollar amounts of the bonds and explain your answer.

You can use either electric or magnetic fields to steer moving charges. Suppose you have a beam of electrons moving in the xdirection with speed 1.0×107 m/s, and you want them to turn 30° to their right in a distance of 1.00 cm.(a) [2 pts.] One way to turn the electrons is to run them between two charged plates that are 1.00 cm wide. There will be a uniform electric field between the plates. What direction does the electric field have to have to get the electrons to turn to their right?(b) [2 pts.] What will be the shape of the path the electrons follow?(c) [10 pts.] What magnitude of electric field is needed to get the electrons to turn by 30°? (d) [1 pts.] What is the difference in potential that you need to put across the plates, and which plate should be at the higher potential?(e) [4 pts.] Another way to turn the electrons is to apply a magnetic field (instead of the electric field!). What direction must the magnetic field have in order for the electrons to turn to their right?

Identify the distribution of the sample mean. In particular, state whether the distribution of x is normal or approximately normal and give its mean and standard deviation.

10) The weights of people in a certain population are normally distributed with a mean of 152 lb and a standard deviation of 25 lb. Determine the sampling distribution of the mean for samples of size 5.

A) Approximately normal, mean = 152 lb, standard deviation = 11.18 lb

B) Approximately normal, mean = 152 lb, standard deviation = 5 lb

C) Normal, mean = 152 lb, standard deviation = 25 lb

D) Normal, mean = 152 lb, standard deviation = 11.18 lb Provide an appropriate response.

partB) The amount of rainfall in January in a certain city is normally distributed with a mean of 4.1 inches and a standard deviation of 0.4 inches. Find the value of the 25th percentile, rounded to the nearest tenth.

A) 3.8

B) 4.4

C) 3.9

D) 1.0

Use a table or technology to answer the question.

partC) Find the probability that a z-score will be more than .

A) 0.0701

B) 0.0107

C) 0.0487

Equipment used:

Thread, dense spherical mass like a marble or a bearing, perhaps about 0.5 – 1.0 cm in diameter. Otherwise, use a
mass that is approximately spherical, e.g., a tangerine or apple.

Method of obtaining g:

Measure the period of 4 lengths of thread from 75 cm to 1.50 cm. Be sure to measure the length from the support
point to the center of mass of the spherical mass at the bottom end of the thread. For each length of thread, pull
the string from the bottom mass out to about 10 degrees from the vertical, then let the pendulum oscillate back
and forth 20 times while measuring the time with a stopwatch. Determine the period, T, by dividing the elapsed
time by 20.

Plot the period squared versus the length of the pendulum. The resulting curve should be a straight line with a
period involving the acceleration of gravity. Put your data for the length of the pendulum and the period squared
into Excel. Use LINEST to find the best fit slope for the data and the error in the slope. Calculate the acceleration of
gravity and the estimated error of the measurement for g.

Please give an excel file here.

Is the ionic compound CaCO3 soluble or insoluble, and does each of its ions tend to be soluble?

a. Both ions soluble b. Both ions insoluble c. Ions differ; soluble d. Ions differ; insoluble

Is the ionic compound NaNO3 soluble or insoluble, and does each of its ions tend to be soluble?

a. Both ions soluble b. Both ions insoluble c. Ions differ; soluble d. Ions differ; insoluble

Is the ionic compound AgBr soluble or insoluble, and does each of its ions tend to be soluble?

a. Both ions soluble b. Both ions insoluble c. Ions differ; soluble d. Ions differ; insoluble

Is the ionic compound (NH4)3PO4 soluble or insoluble, and does each of its ions tend to be soluble?

a. Both ions soluble b. Both ions insoluble c. Ions differ; soluble d. Ions differ; insoluble

Classify the solution properties of 1.0 M acetic acid.

a. Strong electrolyte b. Weak electrolyte c. Non-electrolyte d. Pure liquid

Please Show Work

Hudson Corporation is considering three options for managing its data processing operation: continuing with its own staff, hiring an outside vendor to do the managing (referred to as outsourcing), or using a combination of its own staff and an outside vendor. The cost of the operation depends on future demand. The annual cost of each option (in thousands of dollars) depends on demand as follows: Demand Staffing Options High Medium Low Own staff 625 500 400 Outside vendor 850 650 350 Combination 600 400 300 If the demand probabilities are 0.4, 0.25, and 0.35, which decision alternative will minimize the expected cost of the data processing operation? Combination What is the expected annual cost associated with that recommendation? If required, round your answer to the nearest thousand of dollars. Expected annual cost = $ fill in the blank 2 Construct a risk profile for the optimal decision in part (a). Cost Probability fill in the blank 3 0.4 fill in the blank 4 0.25 fill in the blank 5 0.35 1.0 A graphical representation of the risk profile is also shown

FAKE PLC is a television programme broadcaster and producer. The firm is currently all equity funded. FAKE has 10 million shares outstanding, with a price of £40 per share. FAKE plans to raise £160 million to fund its programme expansion by issuing new shares.

Before the issue of new shares, FAKE's equity Beta was 0.8, the riskfree interest rate was 2% and the market's expected return on equity was 6%.

Assume there are perfect markets, with no taxes.

1. How many new shares must FAKE issue, to raise £160 million?  
2. After issue of new shares, FAKE's equity Beta rises to 1.0. The risk-free interest rate and market's expected return are the same. Use CAPM to calculate the pre- and post-expansion return on equity for FAKE PLC.
3. Suppose that FAKE raises £160m by issuing debt instead of equity, and that the cost of debt for FAKE is 3.2%. What is FAKE’s return on equity before and after the debt issue?
4. What is FAKE’s WACC before and after the debt issue? Illustrate your answer with a diagram.

(Industry)                                 Kingston, 2018            Kingston, 2019

i.          Gross Profit Margin (50%)                                      48.9%                          48.9%

ii.         Operating Profit Margin (15%)                                15.1%                          13.3%

iii.        Net Profit Margin  (8%)                                           10.6%                            9.3%

iv.        Return on Assets  (10%)                                          14.5%                          12.5%

v.         Return on Equity  (20%)                                          24.1%                          20.3%

vi.        Current Ratio  (1.5)                                                    1.63                             1.62

vii.       Quick Ratio  (1.0)                                                      1.00                             1.04

viii.      Debt to Total Asset  (0.5)                                             .4                                 .39

ix.        Times Interest Earned  (25)                                      15.5X                          14.6X

x.         Average Collection Period (45 days)                       53.5days                      61.6days

xi.        Inventory Turnover  (8)                                             8.18X                          8.62X

xii.       Total Asset Turnover  (1.6)                                        1.4X                            1.3X

Discuss the financial strengths and weaknesses of Kingston based on the ratios provided here.

Comment on whether a lender would be willing to extend a new loan to this company. Please distinguish between the concerns of a lender considering short-term financing versus providing long term loans to a company.  Please specify which ratios would be of most interest to each lender.

Discuss your COE: NIKE

Please discuss your Company of Expertise (COE) using the sections outlined in these guidelines.

Here are the sections of your COE assignment:

1.0 Introduction of your COE.

2.0 COE SW Analyses:

2.1 COE Strengths (3 strengths in order of importance)

2.2 COE Weaknesses (3 weaknesses in order of importance)

3.0 Competition Analysis.

3.1 Primary competitor at your COS: Discuss the primary competitor of your COE. Compare your COE with their primary competitor. Use a table to summarize and compare the strengths and weaknesses of your COE and its main competitor.

4.0 COE target market analysis. Discuss the consumers that your COE is targeting in your COS.

5.0 References

Use 1-3 scholar references for your COE. Your references should be APA formatted. Your APA references should appear in the body of your discussion.

Please, do not use more than 5 scholarly references in your COE analysis (maximum).

Page limit: 1 page including your references. 2 pages at maximum with references.

A bottling machine can be regulated so that it discharges an average of μ ounces per bottle. It has been observed that the amount of fill dispensed by the machine is normally distributed with σ = 1.0 ounce. If a sample of  n = 9 filled bottles is randomly selected from the output of the machine on a given day (all bottled with the same machine setting), and the ounces of fill are measured for each, then the probability that the sample mean will be within 0.29 ounce of the true mean is 0.6157. Suppose that Y is to be computed using a sample of size n.

(a) If n = 16, what is P(|Y − μ| ≤ 0.29)? (Round your answer to four decimal places.)

(b) Find P(|Y − μ| ≤ 0.29) when Y is to be computed using samples of sizes n = 25, n = 36, n = 49, and n = 64. (Round your answers to four decimal places.)

n = 25 P(|Y − μ| ≤ 0.29) =

n = 36. P(|Y − μ| ≤ 0.29) =

n = 49. P(|Y − μ| ≤ 0.29) =

n = 64. P(|Y − μ| ≤ 0.29) =