ACADEMIC FREEZE

EXPLAIN THE MORAL CONTEXT, THE PURPOSE And the CONSEQUENCES OF IMPOSING ACADEMIC FREEZE THIS SCHOOL YEAR?

EXPLAIN THE MORAL CONTEXT, THE MOTIVE AND THE ACT OF NOT IMPOSING ACADEMIC FREEZE THIS SCHOOL YEAR?

Thankyou. Essay type

a. (6 points) Re-create the income statement and balance sheet using formulae wherever possible. Each statement should be on a separate worksheet. Try to duplicate the format exactly.

b. (4 points) On another worksheet, create a statement of cash flows for 2004. Do not enter any numbers directly on this worksheet. All formulae should be linked directly to the source on previous worksheets.

c. (1 point) Using Excel’s outlining feature, create an outline on the statement of cash flows that, when collapsed, shows only the subtotals for each section.

d. (2 points) Suppose that sales were $320,000 in 2004 rather than $285,000 (all other information remains unchanged). What is the 2004 net income and retained earnings?

e. (2 points) Undo the changes from Part d, and change the tax rate to 40% (all other information remains unchanged). What is the 2004 net income and retained earnings?

Discuss what kinds of choices you would make if you knew you were dying. What kind of medical care would you select? What would be most important to you? What are things you would not want done in your medical care? Would you want a funeral service?

Part 2: Transforming data and computing descriptive statistics

Create a quarterly real GDP series by dividing nominal GDP by the GDP deflator. Also, create a money velocity series as PY/M where P is the price level, Y is real GDP, and M is the M3 money supply measure.

a. Plot the velocity of money (produce a graph similar to Figure 8.2 on page 212 of the textbook). Has velocity risen or fallen over the sample period? b. What is the mean and standard deviation of M3 velocity?

picture from textbook: https://media.cheggcdn.com/media%2Fb3d%2Fb3d56712-5053-405f-83e0-88009e1d6240%2FphpGAezM0.png

data to be used:

What is a market boundary and how is it determined?

2. A small air bubble is rising in a liquid under creeping flow. Write the biharmonic equation and boundary conditions (it is the boundary conditions that differ greatly for the case of solid sphere). If ψ = r.f(θ), obtain a fully solution and show that the drag on the sphere is 4πµRU where U is the terminal velocity and R is the bubble radius. Calculate its Brownian diffusivity.

Provide an example

1) A nested sequence of closed, nonempty sets whose intersection is empty.
2) A set A that is not compact and an open set B such that A ∪ B is compact.

3) A set A that is not open, but removing one point from A produces an open set.

4) A set with infinitely many boundary points.

5) A closed set with exactly one boundary point

Consider the Sturm-Liouville problem
X′′(x) + λX(x) = 0 subject toX′(0) = 0, X(l) = 0.

1. Are the boundary conditions symmetric?

2. Do these boundary conditions yield negative eigenvalues?
3. Determine the eigenvalues and eigenfunctions, Xn(x). (It is enough in some cases to provide the equation that determines the eigenvalues rather than an explicit formula.)
4. Are the eigenfunctions orthogonal?

Assuming the population is normally distributed, construct a 95% confidence interval for the population mean, based on the following sample of size n = 7:

1 2 3 4 5 6 7

The mean is 4 and Standard Deviation 2.16

1. What is the lower boundary of the interval to two decimal places?

2. What is upper boundary of the interval to two decimal.