Questions
Morris Inc. recorded the following transactions over the life of a piece of equipment purchased in...

Morris Inc. recorded the following transactions over the life of a piece of equipment purchased in Year 1:

Jan. 1, Year 1 Purchased equipment for $101,000 cash. The equipment was estimated to have a five-year life and $4,000 salvage value and was to be depreciated using the straight-line method.
Dec. 31, Year 1 Recorded depreciation expense for Year 1.
Sept. 30, Year 2 Undertook routine repairs costing $900.
Dec. 31, Year 2 Recorded depreciation expense for Year 2.
Jan. 1, Year 3 Made an adjustment costing $3,600 to the equipment. It improved the quality of the output but did not affect the life and salvage value estimates.
Dec. 31, Year 3 Recorded depreciation expense for Year 3.
June. 1, Year 4 Incurred $1,950 cost to oil and clean the equipment.
Dec. 31, Year 4 Recorded depreciation expense for Year 4.
Jan. 1, Year 5 Had the equipment completely overhauled at a cost of $11,200. The overhaul was estimated to extend the total life to seven years. The salvage value did not change.
Dec. 31, Year 5 Recorded depreciation expense for Year 5.
Oct. 1, Year 6

Received and accepted an offer of $30,000 for the equipment.

Required: Prepare the journal entry for the disposal of the equipment on October 1, Year 6.

In: Accounting

Solve the given system of differential equations by systematic elimination. (D2 − 1)x − y =...

Solve the given system of differential equations by systematic elimination.

(D21)x y = 0
(D − 1)x + Dy = 0

I had this as my answer and webassign rejected it:

(x(t), y(t)) = c_1e^t+e^{-\left(\frac{t}{2}\right)}\left(c_2\cos \left(\frac{\sqrt{3}}{2}t\right)+c_3\sin \left(\frac{\sqrt{3}}{2}t\right)\right),e^{-\left(\frac{t}{2}\right)}\left(\left(-\frac{3}{2}c_2-\frac{3\sqrt{3}.}{4}c_3\right)\cos \left(\frac{\sqrt{3}}{2}t\right)+\left(\frac{-3}{2}c_3+\frac{3\sqrt{3}}{4}c_2\right)\sin \left(\frac{\sqrt{3}}{2}t\right)\right)


In: Math

Let X equal the number of telephone calls per hour that are received by 911 between...

Let X equal the number of telephone calls per hour that are received by 911 between midnight and noon. For a two-day period, researchers recorded the number of calls received in each hour. Those values were: 0, 1, 1, 1, 0, 1, 2, 1, 4, 1, 2, 3, 0, 3, 0, 1, 0, 1, 1, 2, 3, 0, 2, 2.

This problem is about deciding if it looks like the Poisson distribution might be an appropriate model for X.

(a) First, recall that, for a Poisson distribution, the mean and the variance are the same. Calculate the mean and variance for this dataset. Are they approximately equal? What does this tell you about the plausibility modeling this data as coming from a Poisson distribution?

(b) Next, compare the numbers of calls that arrived with what you would expect from a Poisson distribution. Specifically, for each value 0, 1, 2, 4, and “5 or more”, calculate the probability that a Poisson distribution will yield that value. Use the Poisson distribution with µ equal to the mean of your dataset. Then compare this to the proportion of hours in the dataset that had that many calls. Please give me this comparison in two forms: A table and a graph. Use some of your own judgement on this one. In the end, comment on whether you believe the data follows a Poisson distribution.

In: Statistics and Probability

Sager Products has been in the business of manufacturing and marketing toys for toddlers for the...

Sager Products has been in the business of manufacturing and marketing toys for toddlers for the past two decades. Jim Sager, president of the firm, is considering the development of a new manufacturing line to allow it to produce high-quality plastic toys at reasonable prices. The development process is long and complex. Jim estimates that there are five phases involved and multiple activities for each phase.

Phase 1 of the development process involves the completion of four activities. These activities have no immediate predecessors. Activity A has an optimistic completion time of 2 weeks, a probable completion time of 3 weeks, and a pessimistic completion time of 4 weeks. Activity B has estimated completion times of 5, 6, and 8 weeks; these represent optimistic, probable, and pessimistic time estimates. Similarly, activity C has estimated completion times of 1 week, 1 week, and 2 weeks; and activity D has expected completion times of 8 weeks, 9 weeks, and 11 weeks.

Phase 2 involves six separate activities. Activity E has activity A as an immediate predecessor. Time estimates are 1 week, 1 week, and 4 weeks. Activity F and activity G both have activity B as their immediate predecessor. For activity F, the time estimates are 3 weeks, 3 weeks, and 4 weeks. For activity G, the time estimates are 1 week, 2 weeks, and 2 weeks. The only immediate predecessor for activity H is activity C. Time estimates for activity H are 5 weeks, 5 weeks, and 6 weeks. Activity D must be performed before activity I and activity J can be started. Activity I has estimated completion times of 9 weeks, 10 weeks, and 11 weeks. Activity J has estimated completion times of 1 week, 2 weeks, and 2 weeks.

Phase 3 is the most difficult and complex of the entire development project. It also consists of six separate activities. Activity K has three time estimates of 2 weeks, 2 weeks, and 3 weeks. The immediate predecessor for this activity is activity E. The immediate predecessor for activity L is activity F. The time estimates for activity L are 3 weeks, 4 weeks, and 6 weeks. Activity M has 2 weeks, 2 weeks, and 4 weeks for the estimates of the optimistic, probable and pessimistic time estimates. The immediate predecessor for activity M is activity G. Activities N and O both have activity I as their immediate predecessor. Activity N has 8 weeks, 9 weeks, and 11 weeks for its three time estimates. Activity O has 1 week, 1 week, and 3 weeks as its time estimates. Finally, activity P has time estimates of 4 weeks, 4 weeks, and 8 weeks. Activity J is its only immediate predecessor.

Phase 4 involves five activities. Activity Q requires activity K to be completed before it can be started. The three time estimates for activity Q are 6 weeks, 6 weeks, and 7 weeks. Activity R requires that both activity L and activity M be completed first. The three time estimates for activity R are 1, 2, and 4 weeks. Activity S requires activity N to be completed first. Its time estimates are 6 weeks, 6 weeks, and 7 weeks. Activity T requires that activity O be completed. The time estimates for activity T are 3 weeks, 3 weeks, and 4 weeks. The final activity for phase 4 is activity U. The time estimates for this activity are 1 week, 2 weeks, and 3 weeks. Activity P must be completed before activity U can be started.

Phase 5 is the final phase of the development project. It consists of only two activities. Activity V requires that activity Q and activity R be completed before it can be started. Time estimates for this activity are 9 weeks, 10 weeks, and 11 weeks. Activity W is the final activity of the process. It requires three activities to be completed before it can be started. These are activities S, T, and U. The estimated completion times for activity W are 2 weeks, 4 weeks, and 5 weeks.

  1. What is the probability that the total project will take less than 40 weeks?
  2. What is the probability that the total project will take between 35 and 38 weeks?
  3. Write a comprehensive report addressing the problems of the project duration and specifying which activities may require very close management attention. If it appears that the project will not be finished on time, identify the activity or activities which may be considered for crashing, and explain why.

In: Statistics and Probability

Jordan Canonical Form

Let A be a square matrix defined by \( A = \begin{pmatrix}-2&-1&-5\\ 2&2&3\\ 4&2&2\end{pmatrix} \)

(a) Find the characteristic polynomial of A.

(b) Find the eigenvalues and eigenspaces of A.

(c) Show that A is not diagonalizable, but it is triangularizable, then triangularize A.

(d) Find the three real sequences \( (a)_n, (b)_n ,(c)_n \) satisfying.

\( \begin{cases} a_{n+1}=-2a_n-b_n-5c_n \hspace{2mm},a_0=1 & \quad \\ b_{n+1}=2a_n+2b_n+3c_n \hspace{2mm}, b_0=0 & \quad \\ c_{n+1}=4a_n+2b_n+6c_n \hspace{2mm},c_0=1 & \quad \end{cases} \)

 

In: Advanced Math

In FCC iron, carbon atoms are located at octahedral sites at the centre of each edge...

In FCC iron, carbon atoms are located at octahedral sites at the centre of each edge of the unit cell (1/2, 0, 0) and at the centre of the unit cell (1/2, 1/2, 1/2). In BCC iron, carbon atoms enter tetrahedral sites, such as (1/4, 1/2, 0). The lattice parameter is 0.3571nm for FCC iron and 0.2866nm for BCC iron. Assume that carbon atoms have a radius of 0.071nm.

(a) Would we expect a greater distortion of the crystal by an interstitial carbon in FCC or BCC iron?

(b) How is the distortion in FCC and BCC related to solubility of the interstitial carbon? Show your all work of calculation for a credit.

In: Other

3.) What type of formatting is completed based on a certain criteria/conditions being met? Conditional Formatting...

3.) What type of formatting is completed based on a certain criteria/conditions being met?

Conditional Formatting

Bold Formatting

Color Formatting

Criteria Formatting

4.) In a 2 variable data table, which cell location is the formula found?

Northwest Corner

Southwest Corner

Northeast Corner

Southeast Corner

5.) If instructed to create a 1 variable data table using a column input cell starting in cell A5, which cell is the first variable found in?

A6

A5

B5

B6

6.) If instructed to create a 1 variable data table using a column input cell starting in cell A5, which cell is the first formula found in?

B5

A5

B6

A6

7.) How many ifs are found in a nested if statement with 7 outcomes possible?

6

5

7

8

8.) In a vlookup function, which column in the lookup table is the lookup value compared to when the table has 4 columns?

1

2

3

4

9.) In the following formula, which is referring to the rate?

=-PMT(K13/12,K14*12,K15)

K13/12

-PMT

K14*12

K15

10.) In the following formula, which is referring to the principle value of the loan?

=-PMT(K13/12,K14*12,K15)

K15

-PMT

K13/12

K14*12

11.) If instructed to Sort a database by Last Name in Ascending Order, how many levels are used in this sort?

1

2

3

4

12.) What function is used to Average a certain field found in a database?

DAVERAGE

DSUM

AVERAGE

SUM

13.) What function is used to find the largest value in a database field based on certain criteria?

DMAX

SUM

MAX

DSUM

14.) How many ifs are used in a nested if in which there are 5 outcomes?

4

2

3

5

15.) In the following OR statement, what is the minimum that have to be correct to be TRUE?

=OR(A1>1,A2<5.A3=10,A4<20)

1

2

3

4

In: Accounting

C++ code please: Write a program that first gets a list of integers from input. The...

C++ code please:

Write a program that first gets a list of integers from input. The input begins with an integer indicating the number of integers that follow. Then, get the last value from the input, which indicates how much to multiply the array by. Finally, print out the entire array with each element multiplied by the last input.

Assume that the list will always contain less than 20 integers.

Ex: If the input is

4 4 8 -4 12 -1

the output is

-4 -8 4 -12

Ex: If the input is

7 0 1 2 3 4 5 6 3

the output is

0 3 6 9 12 15 18

In: Computer Science

Scrappers Supplies tracks the number of units purchased and sold throughout each accounting period but applies...

Scrappers Supplies tracks the number of units purchased and sold throughout each accounting period but applies its inventory costing method at the end of each period, as if it uses a periodic inventory system. Assume its accounting records provided the following information at the end of the annual accounting period, December 31.

Transactions Units Unit Cost
Beginning inventory, January 1 210 $ 34
Transactions during the year:
a. Purchase on account, March 2 305 36
b. Cash sale, April 1 ($50 each) (360 )
c. Purchase on account, June 30 260 40
d. Cash sale, August 1 ($50 each) (90 )

TIP: Although the purchases and sales are listed in chronological order, Scrappers determines the cost of goods sold after all of the purchases have occurred.

Required:

  1. Compute the cost of goods available for sale, cost of ending inventory, and cost of goods sold at December 31 under each of the following inventory costing methods: (Round "Cost per Unit" to 2 decimal places.)
    a. Last-in, first-out.
    b. Weighted average cost.
    c. First-in, first-out.
    d. Specific identification, assuming that the April 1 sale was selected one-fifth from the beginning inventory and four-fifths from the purchase of March 2. Assume that the sale of August 1 was selected from the purchase of June 30.
  2. Of the four methods, which will result in the highest gross profit? Which will result in the lowest income taxes?

d. CCompute the cost of goods available for sale, cost of ending inventory, and cost of goods sold at December 31 using the Specific identification method. Assume that the April 1 sale was selected one-fifth from the beginning inventory and four-fifths from the purchase of March 2. Assume that the sale of August 1 was selected from the purchase of June 30. (Round "Cost per Unit" anwers to 2 decimal places.)

Show less

Specific Identification (Periodic)
Units Cost per Unit Total
Beginning Inventory $0
Purchases
March 2
June 30
Total Purchases 0 0
Goods Available for Sale
Cost of Goods Sold
Units from Beginning Inventory
Units from March 2 Purchase
Units from June 30 Purchase
Total Cost of Goods Sold 0 0
Ending Inventory

Of the four methods, which will result in the highest gross profit?

Last-in, first-outradio button unchecked1 of 4
Weighted average costradio button unchecked2 of 4
First-in, first-outradio button unchecked3 of 4
Specific identificationradio button unchecked4 of 4

Which will result in the lowest income taxes?

Last-in, first-outradio button unchecked1 of 4
Weighted average costradio button unchecked2 of 4
First-in, first-outradio button unchecked3 of 4
Specific identificationradio button unchecked4 of 4

In: Accounting

What is the (population) standard deviation of portfolio returns?


Returns on stocks X and Y are listed below:

 Period 1 2 3 4 5 6 7 

Stock X 6% 5% -2% 10% 3% 8% -4

Stock Y 11% 7% 10% -2% 3% 5% -1

Consider a portfolio of 70% stock X and 30% stock Y. 

What is the (population) standard deviation of portfolio returns? 

Please specify your answer in decimal terms and round your answer to the nearest thousandth (e.g., enter 12.3 percent as 0.123). Note that the correct answer will be evaluated based on the full-precision result you would obtain using Excel

In: Math