Drs. Glenn Feltham and David Ambrose began operations of their physical therapy clinic, called Northland Physical Therapy, on January 1, 2017. The annual reporting period ends December 31. The trial balance on January 1, 2018, was as follows (the amounts are rounded to thousands of dollars to simplify):
| Account Titles | Debit | Credit | ||||
| Cash | $ | 8 | ||||
| Accounts Receivable | 4 | |||||
| Supplies | 4 | |||||
| Equipment | 8 | |||||
| Accumulated Depreciation | $ | 1 | ||||
| Software | 4 | |||||
| Accumulated Amortization | 1 | |||||
| Accounts Payable | 4 | |||||
| Notes Payable (short-term) | 0 | |||||
| Salaries and Wages Payable | 0 | |||||
| Interest Payable | 0 | |||||
| Income Taxes Payable | 0 | |||||
| Deferred Revenue | 0 | |||||
| Common Stock | 14 | |||||
| Retained Earnings | 8 | |||||
| Service Revenue | 0 | |||||
| Depreciation Expense | 0 | |||||
| Amortization Expense | 0 | |||||
| Salaries and Wages Expense | 0 | |||||
| Supplies Expense | 0 | |||||
| Interest Expense | 0 | |||||
| Income Tax Expense | 0 | |||||
| Totals | $ | 28 | $ | 28 | ||
Transactions during 2018 (summarized in thousands of dollars) follow:
Data for adjusting journal entries on December 31:
In: Accounting
a)The yields of four zero-coupon bonds of varying maturities are as follows: Maturity YTM 1 6.1% 2 6.2% 3 6.3% 4 6.4% If you expect the implied term structure to be the same next year as it is this year, what is the expected return on the 2-year zero coupon bond over the coming year? Please express your answer in percent, rounded to the nearest basis point.
b)The maturities and yields of three zero-coupon bonds are as follows:
| Maturity | YTM |
| 1 | 4% |
| 2 | 5% |
| 3 | 6% |
Next year, you expect the yields on zero-coupon bonds to be as follows:
| Maturity | YTM |
| 1 | 5% |
| 2 | 6% |
| 3 | 7% |
c)What is your expectation of the rate of return on a 3-year zero-coupon bond over the coming year? Please express your answer in percent rounded to the nearest basis point.
d)The 1-year rate is currently 2%, and the expected 1-year rate a year from now is 1%. If the liquidity preference theory holds and the liquidity premium for the 2-year rate is 1.0%, what should the 2-year rate be? (Assume that the liquidity premium for the 1-year rate is 0.0%) Please express your answer in percent rounded to the nearest basis point.
If the 1-year rate is currently 3%, and the 2-year rate is 4.5%, what is the expected 1-year rate a year from now if the expectations hypothesis holds? Please express your answer in percent rounded to the nearest basis point.
In: Finance
Consider the Titanic data stored in a structure variable named
T.
Passenger ID Survived
1=Yes, 2=No
Gender
1=Male, 2=Female
Age Fare ($)
T =
121 2 1 22 7.25
243 1 2 38 71.28
432 1 2 26 7.93
564 1 2 35 53.1
856 2 1 35 8.05
As a table of 6 students, complete the following – you may want
to have a couple of students checking the syntax and
output on MATLAB.
1. Draw the table (Titanic data) on the whiteboard.
2. Annotate and provide the syntax to exact the:
a. 1
st column and assign it to the variable named id
b. 3
rd column and assign it to the variable named gender
c. 4
th column and assign it to a variable named age
3. Annotate and provide the output of:
a. index = age>30
b. old_age = age(index)
c. old_age_id = id(index)
4. Write syntax that will return a vector containing all female
passenger IDs
5. Write syntax that will find the row number of the passenger aged
38
6. Write syntax to extract the 2nd and 3rd columns of information
for the passenger aged 38, using the variable created
in step 5
7. Take a photo of your work for future reference. The entire table
is to present the work to a demonstrator and
answer questions to get it marked off before moving onto the next
task.
In: Computer Science
On May 1 of the current year, Cassandra Corp. issued $600,000 of 4% bonds payable at par with interest payment dates of April 1 and October 1. In its income statement for the current year ended December 31, what amount of interest expense should Cassandra report?
$10,000
$4,000
$14,000
$16,000
In: Accounting
| 4) | An extended warranty for 3 years is sold for $1,155.00 on January 1, 2009. | ||||||||||||||
| $200 is spent by the company to honor the warranty on March 7, 2009. | |||||||||||||||
| Revenue is recognized for unused portion of the warranty on December 31, 2009. | |||||||||||||||
| No money is spent in 2010 on warranties. Revenue is recognized for the unused | |||||||||||||||
| portion of the warranty on December 31, 2010. | |||||||||||||||
| (check figure: 12/31/2009 entry to unearned extended warranty = $185.00 debit) | |||||||||||||||
| Create the general journal entries to record the four transactions. | |||||||||||||||
In: Accounting
Discuss each of the three (3) Rules of Risk Management. Select one (1) of the 4 boxes of the frequency/severity matrix (p. 59 of fundamentals of risk and insurance, 11th edition) and identify a peril that fits into that box and how a risk manager might handle that risk.
In: Finance
Device a system of equations that would have this solution (3k-4, k, 5k+1)
In: Advanced Math
Consider the function ?(?)=(?^(4/5))*(?−3). This function has
two critical numbers ?<?
1) Then ?= ? and ? = ?.
2) For each of the following intervals, tell whether ?(?) is
increasing or decreasing.
(−∞,?]: ?
[?,?]: ?
[?,∞): ?
3) The critical number A is ? and the critical number B is ? (a
relative maximum / a relative minimum / neither max nor min )
There are two numbers ?<? where either ?″(?)=0 or f″(x) is
undefined.
4) Then C = ? and D = ?
5)Finally for each of the following intervals, tell whether ?(?)
is concave up or concave down.
(−∞,?): ?
(?,?): ?
(?,∞): ?
In: Math
a) Compute the indicated quantity.
P(A | B) = .1, P(B) = .4. Find P(A ∩ B).
P(A ∩ B) =
b)Compute the indicated quantity.
P(A) = .1, P(B) = .2. A and B are independent. Find P(A ∩ B).
P(A ∩ B) =
c)Find the conditional probability of the indicated event when two fair dice (one red and one green) are rolled. HINT [See Example 1.]
The red one is 1, given that the sum is 7.
In: Statistics and Probability
1.) A jogger runs directly east for 4 km, then turns and goes northwest for 9 km. He then travels directly south for 3 km. How far is he from the starting point? (km)
2.) In what direction is he from the starting point(measured as an angle counterwise from the east axis, units are deg)? (Northwest is the direction lying exactly half way between north and west.)
In: Physics