| Course | GB519 Measurement and Decision Making |
|---|---|
| Unit | Unit 2 |
| Paper type | Cost behavior analysis |
| Length | About 920 words, 6 pages double-spaced |
| Format | APA 7 student paper |
| School | Purdue University Global |
| Program | MBA |
| Updated | October 2026 |
Free sample paper for GB519 Unit 2
Twenty-Four Months of Lab Overhead: A Unit 2 Cost Behavior Analysis With a Saturday-Shift Step
[Student Name]
Purdue University Global
GB519: Measurement and Decision Making
Unit 2 Cost Behavior Analysis
[Instructor Name]
[Date]
The lab and every figure are composite and illustrative; the methods and sources cited are real.
The Question
Fernhill Orthotic Lab fabricates custom foot orthoses, ankle-foot orthoses and spinal braces for clinics. Its overhead covers the supervisor, mill maintenance, oven power, cleaning, software licenses and supplies. The operations manager wants to know what overhead will be next November and December, when demand peaks as patients who have met their insurance deductibles hurry to be fitted before the year ends. The answer depends on how overhead behaves as volume changes, so the analysis begins with the data rather than a formula.
Exhibit 1: The Data and the Plot
Monthly devices fabricated ranged from 1,395 in January of the first year to 2,298 in December of the second. Overhead ranged from $32,770 to $46,480. Plotted with overhead on the vertical axis and devices on the horizontal, twenty of the twenty-four points lie along a rising line. Four points sit well above it: November and December of both years, at 2,135, 2,242, 2,248 and 2,298 devices, with overhead between $45,230 and $46,480.
Those four months share an operating fact. In each, the lab ran a Saturday shift, which brought a shift supervisor, extra cleaning cycles and an added mill maintenance visit. The Saturday shift is a step in fixed cost, not a higher variable rate. Garrison et al. (2021) describe this pattern as a step-fixed cost: flat across a range of activity, then jumping to a new level when capacity is added.
Exhibit 2: Regression on the Single-Shift Months
A least-squares regression on the twenty single-shift months gives:
Fixed component (intercept): about $23,040 a month.
Variable rate (slope): about $6.89 per device.
R-squared: 0.85.
Read aloud, the intercept is the overhead the lab carries in a single-shift month before it makes any device, and the slope is the overhead each added device brings, mostly oven power, cleaning supplies and mill tooling wear. An R-squared of 0.85 means device volume explains about 85 percent of the month-to-month variation in overhead within the single-shift range. The rest reflects timing, such as a maintenance invoice landing in one month rather than another.
Nobody should take the intercept for what a shuttered lab would spend. Montgomery et al. (2021) caution that a regression describes behavior only within the range of the data. No month had fewer than 1,395 devices, so $23,040 is an extrapolation used to describe the line, not a forecast for zero output.
Fitting all twenty-four months gives a higher R-squared, 0.93, and a badly wrong answer: a variable rate of $16.42 per device and a fixed cost near $8,100.
Exhibit 3: Regression Beside High-Low
The high-low method uses only the highest and lowest activity months. The high month, December of the second year, had 2,298 devices and $46,480 of overhead. The low month, January of the first year, had 1,395 devices and $33,250. The method gives a variable rate of $14.65 per device and fixed cost of about $12,810.
The two methods disagree because the high month is a Saturday-shift month. High-low reads the step as if it were variable cost, more than doubling the slope. Anderson et al. (2020) note that a line drawn through two points is only as reliable as those points, and here one of them belongs to a different cost structure. High-low is quick, but it should not be used when an endpoint sits on the other side of a step.
The Step, Priced
Against the single-shift line, the four Saturday-shift months ran $7,480, $7,200, $7,040 and $7,610 above what their volume alone predicts. The average, about $7,330 a month, is the price of the step. The highest single-shift month produced 1,862 devices, so single-shift capacity is near 1,950 a month.
The Forecast
Next November and December the lab expects about 2,350 devices a month. The single-shift line predicts $23,040 plus $6.89 times 2,350, or about $39,230. Because that volume is above single-shift capacity, the Saturday shift adds about $7,330, for forecast overhead of roughly $46,560 a month. A budget built from the all-months line would also land near $46,700 at that volume, but for the wrong reason, and would be badly wrong at any other volume.
When the Saturday Shift Pays
Across Fernhill's product mix, a device brings about $104 of contribution. At that figure, the $7,330 step is covered once the shift produces about 70 devices that would otherwise be lost or delayed. Next December's expected 400 devices above capacity would bring about $41,800 of contribution against the $7,330 step, so the shift is clearly worth running. In a month when the backlog is under 70 devices, the better choice is to quote clinics a slightly longer turnaround.
Limits of the Analysis
Twenty months is a modest sample, and the variable rate could drift if power prices or tooling costs change. The analysis also treats every device as one unit, though a spinal brace uses far more oven and mill time than a foot orthosis. If the mix shifts toward braces, overhead per device will rise even at constant volume, and a regression on machine hours would be worth testing. Garrison et al. (2021) note that the best activity base is the one that most closely drives the cost, and device count is a reasonable but imperfect proxy here.
References
Anderson, D. R., Sweeney, D. J., Williams, T. A., Camm, J. D., & Cochran, J. J. (2020). Statistics for business and economics (14th ed.). Cengage.
Garrison, R. H., Noreen, E. W., & Brewer, P. C. (2021). Managerial accounting (17th ed.). McGraw Hill.
Montgomery, D. C., Peck, E. A., & Vining, G. G. (2021). Introduction to linear regression analysis (6th ed.). Wiley.
GB519 Unit 2 instructions, in plain terms
GB519 Unit 2 asks you to analyze how a cost behaves as activity changes. Plot the data before fitting anything, and describe what the plot shows, including any points that sit apart and the operating reason for them. Estimate fixed and variable components by regression, report the intercept, slope and R-squared in plain terms, and state the relevant range. Compare your result with the high-low method and explain any disagreement. Price any step in fixed cost separately. Then forecast cost at a planned volume and state what the forecast means for a decision. Cite managerial accounting and statistics texts in APA 7.
How this GB519 Unit 2 example is built
The analysis begins with the deductible rush that makes November and December the lab's busiest months. Exhibit 1 describes twenty-four points and the four Saturday-shift months, citing Garrison and colleagues on step costs. Exhibit 2 reports $23,040 fixed, $6.89 per device and R-squared 0.85, with Montgomery, Peck and Vining on the range of the data, and the highlighted sentence shows an all-months fit at $16.42 per device. Exhibit 3 shows high-low at $14.65 because its high point is a step month, citing Anderson and colleagues. The step averages $7,330; next year's 2,350-device months forecast near $46,560. At about $104 of contribution per device, the shift pays above about 70 devices.
Where the points sit in the GB519 Unit 2 rubric
GB519 rubric points for this analysis go to a method chosen after looking at the data and an interpretation a manager can use. Setting apart months with a different cost structure, and saying why, earns credit; deleting them silently does not. The regression should be read in plain terms, and its range limits stated. A comparison with high-low that explains the disagreement shows understanding. Pricing the step and turning it into a decision rule carries significant weight. A forecast with its assumptions completes the work. Garrison and colleagues on step costs, Montgomery and colleagues on regression and Anderson's statistics text supply the APA 7 sources.
Common GB519 Unit 2 mistakes, and how to avoid them
Many GB519 Unit 2 analyses fit a line to all the data and report the highest R-squared as the best answer. Others drop unusual months without giving the operating reason. A frequent gap is the step: a second shift or machine adds fixed cost in a block, and a single line spreads it into the variable rate. Some writers read the intercept as the cost of producing nothing. Plot first, explain any points that sit apart, fit the regression on one cost structure, compare with high-low, price the step and forecast with the step included. It also helps to say what the slope is made of, here oven power, cleaning supplies and mill tooling, because a manager trusts a rate whose parts can be named. A forecast stated with its range and its step reads as planning rather than arithmetic.
Get a GB519 Unit 2 example written to your instructions
A data set drives this one: the Unit 2 file or whatever case the section issued, plus the rubric and whichever method the instructions require, regression, high-low or both. The plot, the fit read in a manager's terms and a forecast bounded by its relevant range come back together within 24-48h; the first custom sample costs nothing. The paper above is an original model document written by our desk, not a submitted student paper and not an official Purdue University Global document.
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- GB519 Unit 7: Variance Analysis Memo
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GB519 Unit 2 questions, answered
Does GB519 require regression, or is high-low enough?
It varies by section. Some problems specify high-low to test the idea of separating fixed from variable cost; others expect Excel regression and an interpretation of its output. When the instructions allow either, a regression with high-low as a check tends to score higher at the graduate level, because it uses every data point and shows awareness of the simpler method's weakness.
What is a relevant range and why does it matter to a manager?
It is the span of activity over which the estimated cost behavior holds. Inside it, fixed cost stays flat and the variable rate stays steady; outside it, a new shift, a second machine or a lease step changes the structure. A forecast that ignores the range can understate cost exactly when volume is highest, which is when the manager relies on it most.
Is it acceptable to remove data points from the regression?
Yes, when there is an operational reason and it is stated. Months with a second shift, a plant shutdown or a one-time repair reflect a different cost structure, and fitting them with ordinary months distorts both. What graders mark down is removal without explanation. The sample names each excluded month, gives the reason, and shows the step separately.
Where can I find a free GB519 Unit 2 sample paper?
This page carries a full GB519 Unit 2 cost behavior analysis of an orthotics lab's overhead, with a scatter plot, a regression, a high-low comparison, a priced Saturday-shift step and APA 7 references.
Why does the fit on all twenty-four months mislead despite a higher R-squared?
Its line runs through both cost structures, so the Saturday shift's fixed cost shows up as a higher variable rate, $16.42 a device instead of $6.89. It fits the data's spread well but describes cost behavior wrongly at any volume other than the extremes.