GB527 Unit 2 Process Analysis Example

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This GB527 Unit 2 process analysis tests a vendor's claim that a second machining fixture will lift a composite irrigation valve plant's output by 41 percent. Purdue Global GB 527, Global Operations, asks MBA students to find a process's constraint and measure what an improvement really adds. Six stations at Platte Valve Works are converted from measured cycle times to daily capacity on 900 net minutes. Machining limits the line at 125 valves a day; the fixture raises machining to about 176.5, but drilling and tapping at 147.5 becomes the new constraint, so output rises about 18 percent. Utilization, Little's law, payback and three options for the next constraint lead to a recommendation.

CourseGB527 Global Operations
UnitUnit 2
Paper typeProcess analysis
LengthAbout 1,100 words, 6 pages double-spaced
FormatAPA 7 student paper
SchoolPurdue University Global
ProgramMBA
UpdatedOctober 2026

Free sample paper for GB527 Unit 2

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Why a Second Machining Fixture Adds 18 Percent, Not 41: A Unit 2 Process Analysis in an Irrigation Valve Plant

[Student Name]

Purdue University Global

GB527: Global Operations

Unit 2 Process Analysis

[Instructor Name]

[Date]

The plant, its stations and every figure are composite and illustrative; the sources cited are real.

What this part is doingStating both percentages in the lead frames the analysis as a test of a claim.
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The Question

Platte Valve Works machines and assembles valve bodies for center-pivot irrigation systems. Demand peaks from January to April, when dealers prepare systems before the irrigation season, and again in late summer, when farmers order retrofits. In peak months the plant needs about 140 valve assemblies a day and cannot reach it. A machine tool vendor has quoted a second fixture, a pallet that lets the operator load one valve body while the machining center works on another, at $38,000. The quote says that cutting the machining cycle from 7.2 to 5.1 minutes will raise output by 41 percent.

Exhibit 1: The Process Flow

Valve bodies move through six stations in sequence. Cycle times were measured per valve over two weeks of production:

Machining: 7.2 minutes.

Drilling and tapping: 6.1 minutes.

Assembly of regulator and seals: 5.8 minutes.

Actuator installation: 5.4 minutes.

Pressure test: 6.0 minutes.

Coating: 5.6 minutes.

Each station has one machine or work position. The plant runs two shifts with fifteen net working hours a day, or 900 minutes.

Exhibit 2: Capacity by Station

Dividing 900 minutes by each cycle time gives daily capacity:

Machining: 125.0 valves.

Drilling and tapping: 147.5.

Assembly: 155.2.

Actuator installation: 166.7.

Pressure test: 150.0.

Coating: 160.7.

The line can produce no more than its slowest station, so current capacity is 125 valves a day, set by machining. That explains why the plant falls short of 140 in peak months.

What the Fixture Does

With the second fixture, machining time per valve falls to 5.1 minutes, because loading happens while the machine cuts. Machining capacity rises to about 176.5 valves a day. The vendor's figure compares the two machining capacities: 176.5 against 125.0 is 41 percent more.

But the line does not run at machining's pace once machining is no longer the slowest station. Drilling and tapping, at 147.5 valves a day, becomes the constraint. The line's output rises from 125.0 to 147.5, an increase of 18 percent.

The fixture removes one bottleneck and reveals the next one, so its benefit is capped by the second-slowest station, not by its own speed.

What this part is doingThe highlighted sentence states the principle the vendor's calculation ignored.
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Goldratt and Cox (2004) made this point the center of the theory of constraints: improving a station that is not the constraint does not increase output, and improving the constraint increases output only until another station limits it. The vendor measured the improvement at one station; the plant needs the improvement in the whole line.

Is 18 Percent Enough?

At 147.5 valves a day, the line exceeds the 140 needed in peak months, with a small margin. Utilization at 140 valves a day would be about 95 percent at drilling and tapping, 93 percent at pressure test, 90 percent at assembly and lower elsewhere.

High utilization has a cost the capacity table does not show. Hopp and Spearman (2011) show that queues at a station lengthen steeply, not gradually, as it runs closer to full load, and that variable cycle times make the effect worse. At 95 percent, small disruptions at drilling and tapping, such as a broken tap or a late casting, would build queues quickly. The Unit 1 post showed that waiting is already most of the plant's lead time, and running near full utilization would add to it.

What the Change Means for Lead Time

Little's law ties three quantities together: the valves sitting between stations, the daily rate at which finished valves leave, and the days each valve spends on the floor, which is the first divided by the second. Today the line holds about 380 valve bodies in process between stations, and it releases 125 a day, so a body spends about three working days in production. If throughput rises to 140 a day and work in process stays at 380, time in production falls to about 2.7 days. If the plant also caps work in process at 280 bodies, releasing castings only as the constraint pulls them, time in production falls to about two days. The fixture therefore helps lead time only if the plant also stops releasing work faster than the constraint can absorb it.

Value of the Fixture

In peak months, the fixture would let the plant make about 15 more valves a day, from 125 to 140, rather than turning orders away or working overtime. At a contribution of about $140 per valve assembly, that is about $2,100 a day, so the $38,000 fixture would pay for itself in about 18 peak working days. The case is strong, but it rests on the line reaching 140 a day, which depends on the next constraint.

The Next Constraint

Three options would raise drilling and tapping capacity:

A second set of tapping heads, reducing the cycle to about 5.0 minutes and raising capacity to about 180 valves a day. Pressure test, at 150.0, would then become the constraint.

Moving some tapping work to the machining center, which has spare capacity after the fixture. Tapping two of the six ports on the machining center would reduce drilling time and rebalance the line.

A third shift at drilling and tapping in peak months, adding capacity without capital but at overtime cost.

Rebalancing is the cheapest: it uses the machining center's new spare capacity and costs little beyond programming time. Heizer et al. (2020) describe line balancing as assigning tasks so that stations' cycle times are as close as possible, which reduces idle time and raises output without new equipment.

What this part is doingRanking the next steps by cost shows the analysis follows the constraint rather than stopping at the vendor's question.
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Recommendation

Buy the fixture, because machining is the current constraint and the fixture pays back in about a month of peak production. At the same time, move two tapping operations to the machining center, aiming to bring drilling and tapping to about 5.2 minutes, which would raise the line's capacity to about 150 valves a day, set then by pressure test. Measure cycle times again after both changes, since the figures here are averages and the next constraint should be confirmed on the floor.

Limits of the Analysis

The analysis uses average cycle times and assumes stations work independently. In practice, variation and the small buffers between stations will make actual output lower than the calculated capacity. It also assumes castings are always available; a late casting delivery would stop the line regardless of fixtures.

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References

Goldratt, E. M., & Cox, J. (2004). The goal: A process of ongoing improvement (3rd rev. ed.). North River Press.

Heizer, J., Render, B., & Munson, C. (2020). Operations management: Sustainability and supply chain management (13th ed.). Pearson.

Hopp, W. J., & Spearman, M. L. (2011). Factory physics (3rd ed.). Waveland Press.

The Purdue Global GB527 Unit 2 instructions

GB527 Unit 2 asks you to analyze a production or service process and evaluate a proposed improvement. Map the process with each station's measured cycle time, and convert cycle times into capacity over a stated working day. Identify the constraint and explain why it sets the process's output. Evaluate the proposed improvement by its effect on the whole process, not only on the station it changes. Discuss utilization, queues and lead time, estimate the improvement's value, and identify the next constraint with options to address it. Close with a recommendation and its limits. Expect about five pages with a process flow and a capacity table, citing operations sources in APA 7.

How this GB527 Unit 2 example is built

The analysis states Platte's peak-month need of 140 valves a day and the vendor's $38,000 quote. Exhibit 1 maps six stations, and Exhibit 2 gives each station's daily capacity. A section shows how the fixture changes machining to 5.1 minutes, and the highlighted sentence explains why the gain is capped by the second-slowest station, citing Goldratt and Cox. Utilization at 140 valves a day reaches 95 percent at drilling and tapping, and Hopp and Spearman explain why queues grow near full load. Little's law shows lead time falling only if work in process is capped. The fixture pays back in about 18 peak days. Three options for the next constraint are ranked by cost, with rebalancing preferred, citing Heizer and colleagues.

Reading the GB527 Unit 2 grading rubric

This GB527 analysis earns credit for correct capacity calculations and an evaluation that follows the constraint through the process. Converting each cycle time into daily capacity on a stated basis earns early credit. Identifying the constraint, and showing why improving another station adds nothing, shows understanding. Evaluating the vendor's claim against the whole line carries significant weight, because it reveals the next constraint. Discussing utilization and queues shows that capacity is not the only consideration. A payback estimate shows practical sense. Ranking the options for the next constraint by cost and recommending one shows judgment. The analysis relies in APA 7 on Goldratt and Cox, Hopp and Spearman and the Heizer operations text.

GB527 Unit 2 help: mistakes that cost points

Many GB527 Unit 2 analyses accept a vendor's percentage because it is correct for the station being changed. Others find the bottleneck but stop without asking what limits the line once it improves. A frequent gap is utilization: a line planned to run at 95 percent at its constraint will build queues whenever cycle times vary. Some writers leave out the cost of the improvement. Map the stations, compute capacity, find the constraint, evaluate the change on the whole line, check utilization and lead time, value the change and plan for the next constraint. Measuring cycle times again after the change, rather than trusting averages, keeps the recommendation grounded.

Get a GB527 Unit 2 example written to your instructions

Send the process the Unit 2 prompt describes, or one from your workplace with cycle times if you have them, plus the rubric. Every station's rate is computed, the bottleneck identified and the true gain from relieving it shown, in a free first custom sample back within 24-48h. Plant figures can be scaled to protect your employer. 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.

More GB527 papers and MBA samples

GB527 Unit 2 questions, answered

What if my cycle times vary a lot from unit to unit?

Use a central measure and report the spread. The median resists a few extreme cycles better than the mean, and a note on the range shows you saw the variability. If one station varies far more than others, say so, because variability near a bottleneck costs throughput even when average rates look adequate on paper.

Is the bottleneck always the slowest station?

In a simple serial line with one product, the station with the lowest rate limits output. Real processes complicate this: parallel machines, shared resources, several products with different routings, or rework loops sending parts back upstream. Compute the rate each resource can sustain across the mix, and the lowest one relative to its demand is the constraint.

Should I include the cost of the improvement?

Usually, yes, even where the prompt focuses on capacity. A manager deciding on a fixture wants its price set against the output it truly adds, and a rough payback shows the analysis ends in a decision. Keep cost figures clearly separated from the capacity arithmetic so each part can be checked on its own.

Where can I find a free GB527 Unit 2 sample paper?

This page carries a full GB527 Unit 2 process analysis of a second machining fixture in an irrigation valve plant, with a process flow, a capacity table, the new constraint, a payback estimate and APA 7 references.

Why does the line gain 18 percent instead of 41?

The fixture raises machining capacity from 125 to about 176.5 valves a day, but drilling and tapping can handle only 147.5. Once machining is faster, drilling and tapping limits the line, so output rises only from 125 to 147.5.