Lesson ProgressPhase 3 of 6
Phase 3Guided Practice
Guided Practice: CVP Model Construction

Run contribution margin sprint, break-even ladder, capacity check, and reverse solve sequence

New Service Line: POS System Setup

Sarah has spotted an opportunity: local retailers are scrambling to install point-of-sale systems before the holiday rush. She's considering adding a POS Setup Service as a second TechStart offering — but only if the numbers make sense.

The cost structure is different from web design, and so is the capacity. Your job: run the same four-step CVP sequence on this new scenario and determine which pricing strategy is feasible.

Variable cost / install: $320

hardware accessories, software license, travel, setup materials

Monthly fixed costs: $4,800

Alex's allocated hours, specialist tools, service vehicle lease

Capacity: 15 installations / month

each install takes ~10.5 hrs; Alex has 160 hrs / month

Step 1 — Contribution Margin Sprint

For each pricing tier, compute the contribution margin in dollars and as a percentage of price. The variable cost is $320 per installation for all three options.

CM ($) = Price − $320

CM (%) = CM ÷ Price × 100  [1 decimal]

OptionPrice / InstallVariable CostYour CM ($)Your CM (%)
Basic Setup$560$320
$
%
Standard Setup$720$320
$
%
Premium Setup$950$320
$
%
Step 2 — Break-Even Ladder(complete Step 1 first)

Using $4,800/month in fixed costs, compute how many installations each option needs to break even. Then rank them easiest to hardest.

Break-Even = ⌈$4,800 ÷ CM per Installation⌉   — round UP always

OptionFixed CostsCM ($) — from Step 1Your Break-Even
Basic Setup$4,800
installs
Standard Setup$4,800
installs
Premium Setup$4,800
installs
Pause and Make Sense

Based on break-even alone, which option would you eliminate — and why?

Keep that in mind. Step 3 applies the 15-installation capacity ceiling.

Step 3 — Capacity Reality Check

Alex can handle 15 POS installations per month at most. Select each option to see whether its break-even is achievable within that ceiling.

Standard Setup requires 12 installations to break even.

Feasible — 3 installations above break-even before hitting capacity. Profit at full capacity: $1,200.

This is the same test you ran for web design — but the numbers are different. Same framework, new context.

Step 4 — Target-Profit Reverse Solve

Sarah wants the POS service to generate at least $4,000/month. Work backward: which option can hit that target within the 15-installation ceiling?

Worked example — Basic Setup ($560, CM = $240) with a $4,000 target:

Required installs = ⌈(FC + Target) ÷ CM⌉

= ⌈($4,800 + $4,000) ÷ $240

= ⌈$8,800 ÷ $240

= ⌈36.7⌉ = 37 installs — not feasible

Now use the inputs below to test Standard and Premium Setup options, or to find the required price at full 15-installation capacity.

Solve A — required volume at chosen price

Selected option (from Step 3):

Standard Setup — CM = $400

Required installs: 22

Exceeds capacity by 7. Try Premium Setup or lower the target.

Solve B — required price at fixed volume

Using target profit from Solve A: $4,000

Required price: $907

= $320 + ($8,800 ÷ 15)

Same algebra, new context. The POS scenario shows why CVP isn't just a web-design tool — any service business with fixed costs, variable costs, and a price point can be modeled the same way. In Lesson 4, Goal Seek will automate these reverse solves for any scenario.
Turn and Talk (3 minutes)
  • Compare the POS scenario to web design: which service has the higher CM ratio at its top price? Why does that matter?
  • Which pricing option would you recommend for the POS service — and what single number best justifies your choice?
  • If Alex could add 5 more hours per month, how would that change the feasibility picture?

Coming Up: Independent Practice

In Phase 4 you'll build both the web design and POS scenarios into an Excel workbook, then write a pricing memo comparing which service line is the stronger investment for TechStart.