Motomart - Accounting
The Motomart case is designed to supplement your Managerial/ Cost Accounting textbook coverage of cost behavior and variable costing using real-world c
Senior Capstone: Business : Motomart
Lesson 3 Overview
The Motomart case is designed to supplement your Managerial/ Cost
Accounting textbook coverage of cost behavior and variable costing
using real-world cost data and an auto-industry accepted cost driver.
Unlike textbook problems, this data is real. It won’t necessarily
produce a clear solution when you attempt to analyze cost behavior
and apply scatter-plot, high-low, and regression methods to separate
mixed costs into their fixed and variable components. This case also
illustrates that Financial Accounting decisions and methods can have
an influence on Cost Accounting and Managerial applications and
decisions.
3.1 Summarize your findings in the motomart case
Case Background
READING ASSIGNMENT
Your project must be submitted as a Word document (.docx, .doc)*. Your
project will be individually graded by your instructor and therefore will take up
to a few weeks to grade. Be sure that each of your files contains the following
information:
Your name
Your student ID number
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The exam number
Your email address
To submit your graded project, follow these steps:
Log in to your student portal.
Click on Take Exam next to the lesson you’re working on.
Find the exam number for your project at the top of the Project Upload
page.
Follow the instructions provided to complete your exam.
Be sure to keep a backup copy of any files you submit to the school!
This case is based on real financial data provided by a retail
automobile dealership (Motomart) seeking to relocate closer to an
existing retail dealership. You’ll examine the mixed cost data from
Motomart and apply both high-low and regression to attempt to
separate mixed costs into their fixed and variable components for
break-even and contribution margin computations. You’ll find that the
data is flawed because Motomart was a single observation in a larger
database. Don’t attempt to correct the data (e.g., remove outliers or
influential outliers). You’ll be producing a scatterplot and apply high-
low and regression methods to the extent practicable and writing a
summary report of the findings.
Motomart operates a retail automobile dealership. The manufacturer
of Motomart products, like all automobile manufacturers, produces
forecasts. It has long been an industry practice to use variable
costing-based/break-even analyses as the foundation for these
forecasts, to examine their cost behavior as it relates to the new retail
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vehicles sold (NRVS) cost driver. In preparing this financial
information, a common financial statement format and accounting
procedures manual are provided to each retail auto dealership. The
dealership is required to produce monthly financial statements using
the guidelines provided by this common accounting procedures
manual, and then furnish these financial statements to the
manufacturer. General Motors, Ford, Nissan, and all other automobile
manufacturers employ similar procedures manuals.
The use of a common format facilitates the development of composite
financial statements that can be used to estimate costs and produce
financial forecasts for future or proposed retail dealership sites
(Cataldo and Kruck 1998). Zimmerman (2003) suggests that as many
as 77 percents of manufacturers divide costs into variable and fixed
components and that managers arrive at these estimates by
classifying individual accounts as being primarily fixed or primarily
variable (67).
For this case, you’ll examine mixed costs as defined by the
manufacturer. Using the scatterplot, high-low, and regression
methods, separate these mixed costs into their fixed and variable
components. The data is problematic, and a clear solution won’t exist.
Don’t attempt to correct the data by removing outliers, but make
observations based on any patterns you observe. The case will
expose you to actual data and require you to summarize your findings,
including any conclusions you’re able to reach and why the financial
data makes it impossible to separate the mixed costs into their fixed
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and variable components.
Motomart: A Litigation Support Engagement
The Motomart case evolved from a litigation support engagement. The
lead author of this case was hired to analyze the data and provide
expert testimony. His report and testimony was made available to the
public (for a fee to cover reproduction costs). A broad description of
the relevant points for the Motomart case follows.
Motomart wanted to move their retail automobile dealership, blaming
their location for declining profits and increasing losses. They provided
financial projections, using variable costing, to show that after the
relocation both Motomart and the existing dealership would be
profitable. They created these financial projections using a database
provided by the manufacturer, which included all North American retail
automobile dealerships. Motomart was one of the observations or
retail automobile dealerships included in the database used to create
these financial projections. You’ll be examining portions of Motomart’s
historical financial data.
The relocation site was quite close to the existing dealership (which
we’ll refer to as Existing Dealer), and Existing Dealer felt that, if the
relocation was permitted, one or both of the dealerships would fail to
break even and eventually go bankrupt, leading to poor service, or
what the industry refers to as “orphaned” owners of these
automobiles.
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Antitrust laws provided Existing Dealer with the means to block the
relocation requested by Motomart, but only if it could prove that the
relocation wasn’t in the best interest of the consuming public.
Generally, the only way to prove this is to prove that there’s simply not
enough business for both retail automobile dealerships to break even
(or generate a reasonable return on investment, given the risks
associated with the industry). Again, the manufacturer, in support of
the proposed Motomart relocation, supplied financial projections
showing that both retail automobile dealerships would be profitable
after the relocation.
The expert witness hired to investigate the merits of the relocation
was given the Motomart data, but not the entire database that
included the Motomart data. The Motomart data was in such poor form
that it wasn’t possible to produce a financial forecast. An alternative
forecast, not included in this case, was produced. This alternative
forecast did not support the relocation of Motomart to a site closer to
Existing Dealer. The alternative forecast showed that the market
simply couldn’t support two retail automobile dealerships. The
implication was that, as the weaker of the two dealerships, Motomart
was losing business to Existing Dealer. In conclusion, the relocation
request by Motomart was denied.
Income and Expense Data
The following tables give you information such as income statements,
semi-fixed expenses, and salaries for Motomart. Look for unusual
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entries or discrepancies in their records and, where you can, note the
cause of the problems.
Table 3 summarizes financial and cost driver information produced by
Motomart, where new retail vehicles sold (NRVS) is the cost driver.
The account classification method has resulted in three cost behavior
classifications: variable, semi-fixed, and fixed costs. Semi-fixed is the
automobile industry-specific term used for mixed costs. We’ll assume
that Motomart’s classifications of variable costs (VCs) and fixed costs
(FCs) are correct, and focus our analysis on Motomart’s semi-fixed or
mixed costs.
Table 2
SElECTED HISTORICAl INCOME STATEMENT AND RElATED MEASURES
1984 1985 1986 1987 1988
Net Variable Revenues* 2,885,969 3,828,255 4,086,667 3,940,799 4,298,748
Semi-Fixed (S-F) Expenses:
Salaries 613,006 968,789 1,211,464 1,289,758 1,360,489
Vacation 600 26,705 19,468 19,059 18,268
Advertising & Training 210,226 288,347 281,219 309,608 371,314
Supplies/Tools/Laundry 31,473 46,141 75,468 65,935 81,252
Freight 5,719 5,987 6,528 5,731 4,663
Vehicle 22,913 23,718 23,664 20,370 19,483
Demonstrators 10,465 4,969 -1,513 4,192 707
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Floor-Planning 278,531 301,113 276,201 156,129 305,044
Total S-F Expenses 1,172,933 1,665,769 1,892,499 1,870,782 2,161,220
Fixed Expenses:
Total Fixed Expenses 1,449,208 2,050,172 2,290,867 2,164,362 2,653,620
Operating Profit/(Loss)** 263,828 112,314 -96,699 -94,345 -516,092
New Retail Vehicles Sold 1,798 1,977 1,674 1,450 1,897
Notes:
* Revenues less variable costs equal Net Variable Revenues (or Contribution Margin,
in aggregate).
** Net Variable Revenue less Total S-F Expenses less Total Fixed Expenses equals
Operating Profit/(Loss).
Table 3 provides five years of monthly data (N=60) for NRVS and the
related semi-fixed or mixed cost measures. Semifixed costs were
significant. Recall that they ranged from nearly $1.2 million for
calendar and fiscal year (FY) 1984 to almost $2.2 million for FY 1988
(see Table 2).
Table 3
SEMI-FIXED (MIXED) EXPENSES FOR THE 60-MONTH PERIOD (FY 1984
THROUGH 1988)
Mo NRVS Salary Vacation Adv/Trng SplyTls/Lndry
1 197 $ 52,951 $ - $ 22,561 $ 1,118
2 133 $ 47,054 $ - $ 19,040 $ 3,573
3 132 $ 55,372 $ - $ 14,373 $ 1,388
4 141 $ 46,114 $ - $ 15,022 $ 2,894
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5 182 $ 48,309 $ - $ 19,966 $ 1,896
6 156 $ 49,643 $ - $ 12,019 $ 1,188
7 196 $ 55,784 $ 300 $ 13,217 $ 3,912
8 178 $ 47,957 $ - $ 17,303 $ 2,012
9 159 $ 53,743 $ - $ 16,535 $ 2,717
10 141 $ 53,109 $ - $ 23,821 $ 1,102
11 152 $ 45,491 $ 300 $ 14,146 $ 2,630
12 31 $ 57,479 $ - $ 22,223 $ 7,043
13 280 $ 49,049 $ - $ 19,992 $ 1,999
14 136 $ 46,698 $ 300 $ 20,251 $ 1,192
15 174 $ 59,790 $ 200 $ 20,082 $ 1,336
16 171 $ 80,773 $ 600 $ 26,716 $ 3,873
17 167 $ 71,130 $ 9,212 $ 25,223 $ 5,560
18 161 $ 82,490 $ 6,007 $ 21,106 $ 1,737
19 173 $ 98,172 $ 500 $ 17,799 $ 1,847
20 161 $ 90,685 $ 2,690 $ 28,038 $ 4,415
21 167 $ 97,771 $ 600 $ 37,284 $ 2,827
22 153 $ 87,129 $ 1,740 $ 24,236 $ 5,836
23 201 $ 95,910 $ 2,074 $ 27,244 $ 3,387
24 33 $ 09,192 $ 2,782 $ 20,376 $ 12,132
25 227 $ 89,041 $ 1,880 $ 26,719 $ 4,383
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26 150 $ 92,165 $ 3,602 $ 14,727 $ 10,231
27 142 $ 88,981 $ 744 $ 27,880 $ 7,734
28 104 $ 95,898 $ 960 $ 21,872 $ (684)
29 121 $ 96,245 $ - $ 18,705 $ 8,329
30 99 $ 106,364 $ - $ 23,835 $ 2,540
31 150 $ 90,564 $ 1,950 $ 25,605 $ 5,862
32 144 $ 98,418 $ 1,540 $ 17,763 $ 6,998
33 154 $ 110,436 $ 2,693 32,379 $ 8,131
34 130 $ 102,042 $ 1,060 $ 19,324 $ 6,026
35 202 $ 124,413 $ 3,519 $ 22,412 $ 9,120
36 51 $ 116,897 $ 1,520 $ 29,998 $ 6,798
37 148 $ 97,083 $ 1,080 $ 9,112 $ 6,627
38 153 $ 104,727 $ 3,230 $ 38,616 $ 5,892
39 83 $ 95,622 $ 953 $ 22,690 $ 3,450
40 101 $ 96,438 $ 1,244 $ 14,703 $ 5,259
41 140 $ 114,995 $ - $ 28,764 $ 2,294
42 132 $ 105,337 $ 160 $ 27,253 $ 8,155
43 112 $ 98,989 $ 2,480 $ 24,419 $ 1,621
44 127 $ 124,352 $ 1,800 $ 26,011 $ 902
45 139 $ 115,875 $ 1,417 $ 24,492 $ 5,158
46 156 $ 113,035 $ 1,820 $ 31,158 $ 2,901
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47 126 $ 119,106 $ 3,338 $ 32,213 $ 14,426
48 33 $ 104,199 $ 1,537 $ 30,177 $ 9,250
49 209 $ 98,938 $ 1,866 $ 26,737 $ 1,694
50 124 $ 108,606 $ 3,676 $ 31,084 $ 9,040
51 131 $ 106,396 $ 1,197 $ 33,278 $ 2,099
52 144 $ 106,778 $ 241 $ 32,657 $ 9,328
53 93 $ 124,805 $ 500 $ 29,794 $ 4,268
54 199 $ 110,153 $ 1,910 $ 38,431 $ 5,407
55 170 $ 117,276 $ 800 $ 27,640 $ 9,305
56 186 $ 112,055 $ 980 $ 28,657 $ 1,803
57 200 $ 114,765 $ 1,695 $ 36,425 $ 8,839
58 146 $ 128,007 $ 1,560 $ 27,720 $ 10,944
59 222 $ 116,811 $ 2,249 $ 27,941 $ 5,775
60 73 $ 115,899 $ 1,594 $ 30,950 $ 30,950
Table 3 Continued
SEMI-FIXED (MIXED) EXPENSES FOR THE 60-MONTH PERIOD (FY 1984
THROUGH 1988)
Mo Freight Vehicles Demo's Floor-Plan Total
1 $ 382 $ 2,052 $ 1,881 $ (78,173) $ 2,772
2 $ 409 $ 1,405 $ 695 $ 28,456 $ 100,632
3 $ 742 $ 1,380 $ 469 $ 34,423 $ 108,147
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4 $ 675 $ 2,057 $ 125 $ 5,697 $ 72,584
5 $ 572 $ 1,603 $ 131 $ 34,599 $ 107,076
6 $ 407 $ 2,524 $ 1,229 $ 53,737 $ 120,747
7 $ 643 $ 2,348 $ 1,206 $ 5,507 $ 82,917
8 $ 605 $ 1,208 $ 436 $ 32,436 $ 101,957
9 $ 209 $ 2,400 $ 1,476 $ 28,950 $ 106,030
10 $ 184 $ 2,076 $ 1,168 $ 20,876 $ 102,336
11 $ 331 $ 1,677 $ 635 $ 45,278 $ 110,488
12 $ 560 $ 2,183 $ 1,014 $ 66,745 $ 157,247
13 $ 582 $ 1,927 $ (477) $ (30,104) $ 42,968
14 $ 603 $ 1,156 $ 1,839 $ 50,583 $ 122,622
15 $ 492 $ 1,898 $ 1,260 $ 18,803 $ 103,861
16 $ 559 $ 1,808 $ 510 $ 23,080 $ 137,919
17 $ 356 $ 1,816 $ 2,350 $ 18,774 $ 134,421
18 $ 439 $ 1,384 $ (288) $ 23,802 $ 136,677
19 $ 1,628 $ 1,962 $ 1,591 $ 33,848 $ 157,347
20 $ (12) $ 2,446 $ (3,308) $ 13,480 $ 138,434
21 $ 480 $ 2,296 $ 1,709 $ 22,965 $ 165,932
22 $ 79 $ 3,175 $ 798 $ 18,898 $ 141,891
23 $ 188 $ 1,287 $ (2,025) $ 38,699 $ 166,764
24 $ 593 $ 2,563 $ 1,010 $ 68,285 $ 216,933
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25 $ 769 $ 2,205 $ 2,493 $ (44,140) $ 83,350
26 $ 593 $ 2,289 $ (2,051) $ 36,311 $ 157,867
27 $ 414 $ 1,891 $ 386 $ 19,865 $ 147,895
28 $ 425 $ 2,288 $ 178 $ 19,013 $ 139,950
29 $ 483 $ 2,223 $ (262) $ 16,228 $ 141,951
30 $ 417 $ 1,683 $ (1,356) $ 37,637 $ 171,120
31 $ 222 $ 1,586 $ 486 $ (1,121) $ 125,154
32 $ 49 $ 1,751 $ (1,924) $ 34,757 $ 159,352
33 $ 818 $ 2,082 $ 1,547 $ 26,419 $ 184,505
34 $ 1,015 $ 1,714 $ 132 $ 21,134 $ 52,447
35 $ 1,255 $ 2,173 $ (2,337) $ 18,578 $ 179,133
36 $ 68 $ 1,779 $ 1,195 $ 91,520 $ 249,775
37 $ 565 $ 1,324 $ 1,164 $ (73,753) $ 43,202
38 $ 369 $ 1,523 $ (1,839) $ 30,443 $ 182,961
39 $ (182) $ 2,087 $ 454 $ 17,725 $ 142,799
40 $ 709 $ 2,095 $ 868 $ 26,402 $ 147,718
41 $ 1,006 $ 1,304 $ (1,990) $ (3,789 $ 142,584
42 $ 521 $ 1,667 $ 1,869 $ 15,090 $ 160,052
43 $ 514 $ 1,040 $ 329 $ (945) $ 128,447
44 $ 917 $ 2,880 $ (1,897) $ 30,405 $ 185,370
45 $ (77 $ 1,281 $ 2,959 $ 14,781 $ 165,886
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46 $ 450 $ 2,259 $ 417 $ 15,613 $ 167,653
47 $ 120 $ 1,394 $ (2,659) $ 40,968 $ 208,906
48 $ 819 $ 1,516 $ 4,517 $ 43,189 $ 195,204
49 $ 853 $ 1,657 $ 601 $ (20,127) $ 112,219
50 $ 498 $ 2,266 $ (284) $ 18,236 $ 173,122
51 $ 605 $ 1,952 $ 668 $ 15,176 $ 161,371
52 $ 483 $ 1,852 $ 1,409 $ 25,245 $ 177,993
53 $ 788 $ 1,704 $ (1,771) $ 6,493 $ 166,581
54 $ 529 $ 1,882 $ 453 $ 21,851 $ 180,616
55 $ (180) $ 977 $ 1,310 $ 7 $ 157,135
56 $ 242) $ 846 $ (2,844) $ 17,192 $ 158,447
57 $ 859 $ 2,856 $ 1,532 $ 14,864 $ 181,835
58 $ (492) $ 1,864 $ 1,400 $ 10,121 $ 181,124
59 $ 245 $ 1,141 $ (3,513) $ 7,946 $ 158,595
60 $ 717 $ 486 $ 1,746 $ 188,040 $ 352,182
Recall the cost function applying to the high-low and regression
methods, which are provided in a variety of forms, depending on the
texts you used in your previous math, economics, or accounting
courses. Below is a brief outline of the high-low and regression
methods.
An image of a chart demonstrating a brief outline of the high-low and
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regression methods.
For the high-low method to work, the $H and #H and the $L and #L
measures must be from the same accounting period.
Preparing Graphs
The single cost driver and nonfinancial measure in Table 3 is new
retail vehicles sold (NRVS or X in the above cost function). There are
eight financial measures (salary; vacation; advertising and training;
supplies, tools, and laundry; freight; vehicles; demonstrators; and
floor-planning [also known in the automobile retail industry as interest
expense relating to new car inventory]), as well as a total (aggregate
measure) provided for all eight financial measures (or the Y in the
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above cost function).
Using NRVS, the only available cost-driver, use Excel to prepare nine
separate scatter plots and cost function-based trend lines and nine
separate line graphs for each of the financial measures provided in
Table 3. The images below are an example of completed graphs for
salaries.
An image of a scatterplot graph depicting scatterplot-salaries
for Motomart salaries.
A Scatterplot Graph for Motomart Salaries
An image of a line graph depicting salaries—60 months from
1984 through 1988 for Motomart salaries.
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A Line Graph for Motomart Salaries
Now examine, on a preliminary basis, the pattern or trend (or lack
thereof) for each of the “X” (NRVS) and “Y” (financial measure) data
pairs and consider the following questions:
You’re observing these data pairs for a 60-month period (i.e., five
years); are any annual or other seasonal patterns or trends
immediately apparent?
Do the slopes of the trend lines (i.e., variable costs) make sense?
In the case of salaries (see the graphs above), there’s no apparent
trend or pattern. It’s odd that salaries decrease as NRVS increases—
in fact, this doesn’t make any sense. However, it’s consistent with the
high-low results, which also didn’t make sense. But remember, since
this data came from Motomart, the firm attempting to relocate, it’s real
and from an actual litigation support engagement (not a textbook
problem), so it won’t necessarily work out perfectly.
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The cost equation in Table 4 shows fixed costs (FC) at $106,866.00
and variable costs to be used to “reduce” total costs (TC) by $110.10
per NRVS. Compare the salary figures and coefficients (in bold type)
to the scatterplot graph for Motomart Salaries. Notice that if you
extended the trend line in Figure 4, it would hit the y-axis intercept at
$106,866.00 (the fixed cost). Also, notice that the R-squared (R-sq)
measure in Table 4 equals 4.1 percent.
Table 4
SALARY = $106,866.00 – $110.10 NRVS
Predictor Coefficient Std Deviation t-statistic p-value
Constant 106,866.00 10,793.00 9.90 0.000
NRVS 110.10 70.17 –1.57 0.122
s = 25300 r-sq = 4.1%
Analysis of Variance
SOURCE DF SS MS F-statistic p-value
Regression 1 261,795 261,795 0.10 0.754
Error 58 152,801,120 2,634,502
Total 59 153,062,912
Your math and statistics courses probably reviewed the use of the t-
statistic, overall F-statistic, and related p-values, as well as some of
the other measures presented here. Our application is a very simple
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one, so we’ll focus on only the R-squared measure. The other
measures are provided in this example only for completeness.
Because the high-low technique didn’t work, it makes sense that the
regression technique wouldn’t work well, either. Therefore, the results
for high-low and regression are consistent. The advantage of the
regression technique is that it mathematically quantifies the level of
the problem or difficulty with the data. In this case, one of simple
regression, the R-squared measure tells the story. Still focusing on the
salaries example in Figure 5, the R-squared measure tells us that only
4.1 percent of the total or mixed or semi-fixed cost is explained by
NRVS. This means that that cost equation developed from this
historical data isn’t helpful in predicting future costs, as nearly 96
percent of the cost behavior, through use of this equation, remains
unexplained.
Requirements
The project requires five steps to be presented.
Step 1 – Provide comments on a 5-year Income Statement.
Step 2 – Discuss patterns in expense items.
Step 3 – Identify High/Low activity levels.
Step 4 – Compute cost equations.
Step 5 – Summarize your findings.
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In one Word document, provide individual sections for each Step. This
Word document along with the Excel file (described below) will be
uploaded when you click on the Take Exam button on your Student
Portal to submit your project (described under “Submitting Your
Assignment” later in the instructions).
This Senior Capstone project highlights your knowledge and the skills
you have developed over the course of your education. There is
nothing “new” to be learned here.
The knowledge and skills required for this project include English
Composition, Financial Accounting, Managerial Accounting, Business
Statistics and the abilities to think critically and to present your work in
a professional manner.
If you are unsure or don’t understand something about the project,
then go back to your previous subjects to review. For example, if you
don’t remember how to use the High/Low Method, the revisit your
Managerial Accounting to refresh your memory on how to use the
High/Low Method
Remember, there is nothing “new” here. Everything about this project
you should already know how to do.
At the beginning of the assignment, on the right-hand side under
"Optional Study Materials" select the "PPMC Excel Spreadsheet"
menu item to download the required Excel spreadsheet.
The Excel file provides a detailed example of what needs to be
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done for one of the expenses in order to fill out the figures
required in Steps 3 & 4. You will include this Excel file as part of
your project submission along with the Word document you
create to present this project.
There is a “60 Months” worksheet that has the 60 months of
data already entered. There is also a “Sample” worksheet
that an example of how to calculate the R-sq.
There is a “PLOT – SALARY” worksheet that shows how the
FC, VC and R-sq figures are calculated for Salary.
There is also a “high&low” worksheet for help with the
high/low method in Step 3.
Complete and include the Excel spreadsheet. You will need
to create new worksheets for each of the other expenses
following the example to calculate the figures needed for
Table 5.
Operating Profits and Semi-Fixed Expenses
Step 1
First, using Tables 2–4, note the pattern of operating profits (or losses)
over the five-year period. Then focus only on the semi-fixed expenses
contained in Table 2. Do any amounts appear to be odd? (Think about
whether the figures are right or wrong. What is it about the individual
numbers that is not “right”?) Next, briefly comment on the five-year
pattern or trend for operating profit/loss measures. You should be able
to respond to this step in a few well-written sentences.
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Step 2
Focus only on the detailed semi-fixed expense contained in Table 3.
Are there any unusual or odd patterns you might note in this detailed
financial data? There are 5 expenses that have an oddity about them
which doesn’t make sense. Similar to Step 1, what is it about the
individual numbers that are not “right”? There are 4 expenses that
“stick out” as not being correct and one that has an unusual pattern.
attention. You should be able to respond to this requirement in a few
well-written sentences. Briefly comment on only the most obvious or
apparent measures or patterns, by expense item.
Step 3
Identify the high and low measures in each column, just as you would
in preparation for the application of the high-low method or technique.
For example, in Table 3 the high measure for the cost driver (NRVS)
is 280 NRVS in month 13 and the low measure is 31 NRVS in month
12. Repeat this process for each of the eight separate semi-fixed
expense columns and also for the total expense column. Insert a table
for Step 3 to present your findings. The table should have three
columns;
1. Expense
2. High Figure
3. Low Figure
After the high and low measures have been identified in each column,
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try to match each expense column’s high and low measure,
separately, to the highs and lows identified in the NRVS column. They
won’t match. Don’t try to correct the data, but comment on the
potential for application of the high-low technique. What happens
when the high and low activity level doesn’t match the high and low
expense measure? Does this prevent you from correctly applying the
high-low technique?
Don’t overanalyze this data, because there’s a problem with it and you
don’t have sufficient information to correct it. Merely summarize your
observations and unsuccessful attempts to match the high and low
NRVS months (identified above), separately, with each of the high and
low expense measure months. You should be able to do this in a very
few well-written sentences.
Step 4
Using the Excel file "Exam 500896 - Motomart Excel Spreadsheet" as
per the instructions found above under the "Project Requirements",
reproduce and complete the following Table 5 and answer the four
questions. The Excel file provides an example of how to arrive at the
figures that need to be entered into the Table. You will create new
worksheets for each of the remaining expenses. Do the work to arrive
at the figures for each expense. Be sure to include the Excel file as
part of your submission to "backup" the data presented in the Table in
the Word document being submitted.
The Excel spreadsheet, while it will be included in your submission for
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the project, will not be graded. It is supporting documentation for what
is being presented in the Word document. Only the information that is
in the Word document will be graded.
The FC and VC should be rounded to the nearest dollar. The R-sq is a
percentage figure carried out to 2 decimal places.
Table 5
Column Expense FC VC R-sq
1 Salaries $106,866 –$110 4.10%
2 Vacation
3 Advertising and training
4 Supplies/tools/laundry
5 Freight
6 Vehicles
7 Demonstrators
8 Floor planning
Computed total
9 Total
Complete the cost equations for the table. Use the R-squared as the
single measure of “goodness of fit.” Don’t attempt to improve your
results with the elimination of “outliers” or “influential outliers.” As you
complete Table 5, answer the following questions:
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1. What problems did you encounter?
2. Are the R-squared measures high or low?
3. Are the slopes negative or positive?
4. Are your conclusions consistent with those from the high-low
effort?
Step 5
Summarize your findings by answering the following questions:
1. Can the Motomart data be used to prepare a reliable financial
forecast? Why or why not?
2. If Motomart is included in the very large database used to prepare
the financial forecast that supports the relocation of Motomart
closer to Existing Dealer, what concerns might present
themselves with respect to the remainder of the database used
for this forecast?
3. Would you rely on this forecast?
Writing Guidelines
Refer to the “Submitting Your Work” section at the end of this book for
details on submission requirements for the Motomart Case
assignment.
…
ACCOUNTING 4
Your Motomart Project #500896 is being returned for the following reasons as a combination of these results in a failing grade:
It is not unusual to have the project returned as not graded.
It is evident that you have done a lot of work, which is good. The feedback is being provided to help you “tweak” what you have done in order to help meet the requirements for the project.
If you are don’t understand something about what needs to be done, then do not hesitate to telephone and speak with me. Students who do call, find it much easier to complete the project because they get a better understanding for what needs to be done as opposed to reading the written word and being unsure due to “interpretation”.
For Step 1:
You are to focus on the semi-fixed expenses and provide and explanation as to the “patterns” they present.
Also, you are to provide what is incorrect with the figures, not only their pattern. Think about whether the figures are right or wrong. What is it about the individual numbers that is not “right”? While you don’t have the “detail” as to how the numbers are arrived at, you are not speculating as to what the numbers should be. You are looking for what “does not make sense” with the numbers.
What is “not right” with the figures?
This has nothing to do with an analysis or falling within statistical parameters.
Take a close look at what is “different” and then explain why it should not be different.
This step is not about the ups and downs of the data. There are really no “outliers”.
But, in looking at each individual expense and thinking about how a business incurs the expense, there is one expense that does have an unusual pattern.
For Step 2:
There are 4 expenses that “stick out” as not being correct (there is something wrong with the figures). Again, while you don’t have the “detail” as to how the numbers are arrived at, you are not speculating as to what the numbers should be. You are looking for what “does not make sense” with the numbers.
This is the same thing that you are looking for in Step 1, except there are 4 expenses. Which ones and why?
There is one expense that has an unusual pattern. Every accounting period has expenses. For example, if rent is to be paid, then rent expense should have an amount. A hotel should have maintenance expenses every month. The amounts should also be reasonable. If expenses are within a certain range and all of a sudden there is an amount that is well outside of that range, then that is unusual. However, that is not the case with this data. Expenses can go up and down. You are not reporting this up and down. You are looking for the unusual pattern that also does not make sense.
For Step 3:
Overall looks good just double check to ensure your answers are accurate before resubmitting.
For Step 4:
Your figures are incorrect for this step.
You are missing the required work in the Excel file.
How did you arrive at the figures that you presented?
The worksheet has been provided for you to do the work for this step.
· There is a “60 Months” worksheet that has the 60 months of data already entered. There is a “Sample” worksheet that an example of how to calculate the R-sq.
· There is a “PLOT – SALARY” worksheet that shows how the FC, VC and R-sq figures are calculated for Salary.
· You need to copy the “PLOT-SALARY” worksheet and show your calculations and work just like is presented in the worksheet. It should look identical to this worksheet except for the unique figures.
What needs to be done is:
· Create new spreadsheets for each of the expenses. Use the PLOT-SALARY spreadsheet as a “template” for what needs to be done for each of the additional expenses.
· The calculated figures in the spreadsheet should be the same as those shown when you present Table 5. This is the supporting “work” for the figures. If they are not the same, no credit will be given.
· If the formulas in the cells are not provided or correct in the spreadsheets, no credit will be given. (Typing numbers into cells will not be given credit for. Formulas in cells for the figures must be provided.)
· The graphs on the spreadsheets also need to be included in order to be able to answer the four questions for this step.
For Step 5:
Rework this step based upon the corrected steps for the project. Answer the questions being asked for the step as it pertains to your findings in the project.
Please rework and resubmit the project for grading. If you have any questions, feel free to telephone me toll free at 1.888.427.1000, Monday thru Friday from 9am-4pm EST.
Step one
The semi-fixed expenses of demonstrators appear odd in its trend in the five years reflected in the table. The semi-fixed expense is odd since it has decreased in the second year and the fifth year as the number of new retail vehicles sold increase. The semi-fixed expense of demonstrators in the two years should increases as the sales increase. In addition, it increased in the fourth year as the NRVS reduced instead of decreasing.
The operating profits of the firm in the five years under analysis depict to be on a declining trend even as the sales revenues have been improving. The operating profit in 1984 stands at $2,885,969 while in 1985 is $3,828,255. Thus, one would expect the operating profit from 1984 to 1985 to improve. In contrast, the operating profit in 1985 declined from $263,828 to $112,314. Similarly, the same trend is reflected in 1987 to 1988 where the sales revenues have expanded while the net operating loss by the firm worsened. The undue trend of the operating profit is attributed to the trend of the semi-fixed expenses. The semi-fixed expenses are increasing at a higher rate compared to the change in net revenue generated. Consequently, the firm has been facing undue trend of operating profit since the increasing revenue is not able to match the expanding amount of the semi-fixed expenses.
Step 2
One of the semi-fixed expenses an odd pattern is the vacation semi-fixed expense due to its inconsistent amount in different months compared to the number of NVRS. Similarly, the supply/tool/laundry expenses reflect an odd pattern due to some periods experiencing huge costs while the NVRS are low. Furthermore, the freight semi-fixed expense has an odd pattern due to high costs as NVRS are low, while low once NVRS are high. The demonstrator’s semi-fixed expense also, has odd pattern due to inconsistent movement depending on the NVRS in the different months. Similarly, the Floorplan has an unusual pattern as it indicates the cost is high when few during time of few NVRS.
Step 3
Salary high measure = $124,805 in month 53
Salary low measure = $45,491 in month 11
Vacation high measure = $9,212 in month 17
Vacation low measure = $160 in month 42
Adv/Trn high measure = $38,616 in month 38
Adv/Trn low measure = $9,112 in month 37
SplyTls/Lndry high measure = $14,426 in month 47
SplyTls/Lndry low measure = $(684) in month 28
Freight high measure = $1,628 in month 19
Freight low measure = $(492) in month 58
Vehicles high measure = $3,175 in month 22
Vehicles low measure = $486 in month 60
Demo’s high measure = $4,517 in month 48
Demo’s low measure = $(3,513) in month 59
Floor-plan high measure = $188,040 in month 60
Floor-plan low measure = $(78,173) in month 1
Total high measure = $352,182 in month 60
Total low measure = $2,772 in month 1
Step 4
Column
Expense
Fixed Cost
Variable Cost
R-squared
1
Salaries
$106,866
-$110
4.10%
2
Vacation
$1415
$2.817
0.6%
3
Advertising and training
$24,348
$0.015
0%
4
Supplies/tools/laundry
$8,269
$22.27
9.2%
5
Freight
$430.3
$0.319
0.1%
6
Vehicles
$1809
$0.179
0%
7
Demonstrators
$1,305
-$6.763
3.8%
8
Floor planning
$80,537
-$399.6
28.3%
Computed total
$224,979
-$491
46.10%
9
Total
$22,475
-$536.8x
24.6%
1. In determining the fixed cost, variable cost, and the R-squared value of the various expenses, the problem encountered was determining the values to reflect under the Y-axis and the X-axis.
2. The R-squared measures reflected for the various expenses are relatively low.
3. The slopes of the various expenses contain both negative and positive slopes.
4. The conclusion reflected in the completed table is not consistent to the high-low effort.
Step 5
The analysis undertaken on the semi-fixed expenses the Motomart Company demonstrates how such data can be applied in preparing financial report. However, the financial data derived from Motomart Company reflects reflect they cannot be used to generate reliable financial report. The inconsistencies on the pattern of the semi-fixed expenses in different months reflect the data have potential of misleading an analyst in preparing the financial statement of the company. Furthermore, the R-squared coefficients of the various expenses are highly above zero, which implies vary from the mean expense. Thus, if the Motomart is included in a large database employed in preparing its forecasted financial statement, it will highly be concerned on the accuracy of the expense amounts due to numerous inconsistencies. Thus, the forecasted financial statements cannot be relied upon.
The semi-fixed expenses demonstrated under table reflect a number of seasonal expenses incurred by the firm. One of the seasonal expenses experiences is the salary cost, which is higher on the 12th month of each year compared to other months. Similarly, the floor-planning component depicts an instance of seasonal expenses since it is higher at the end of each financial year compared to other months. Furthermore, the supply/tools/laundry expenses of the company are higher at the end of each financial year implying it is a seasonal expense. Consequently, Motomart employed the process of reducing costs by minimizing expenses within a given financial year.
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