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Telecom: mobile and fixed networks
Lesson 2 of 3 Math checked Last reviewed 16 June 2026 10 min

Telecom unit economics: fiber roll-out, churn, and capex

Work out the payback of a fiber build, the cost of churn, and operating free cash flow.

Industry brief, with a one-minute summary: Telecom: mobile and fixed networks

Key takeaways

  • A fiber network costs almost the same to build whether 20 or 60 percent of homes sign up.
  • The cost of passing homes is already spent. Each extra subscriber adds revenue for only the small connection cost, so take-up drives returns.
  • Worked case: Fiber roll-out in a city in Malaysia.

Key idea

A fiber network costs almost the same to build whether 20 or 60 percent of homes sign up. So the share of homes that subscribe, the take-up rate, decides whether a roll-out pays back.

Fiber costs come in two parts. The cost per home passed is the cost of laying fiber down a street so that every home could connect. The cost per home connected is the extra cost of linking one home that actually subscribes. Building costs depend on digging: the Fiber Broadband Association's 2025 report puts median US costs at about USD 18 per foot underground and USD 8 per foot on poles. Density matters: in a dense city a few metres of fiber reach many homes.

Worked case

Fiber roll-out in a city in Malaysia

The prompt

An operator plans to pass 100,000 homes with fiber in a Malaysian city. Passing each home costs MYR 1,500 and connecting each subscriber costs a further MYR 800. It expects 40 percent of homes to subscribe at an ARPU of MYR 120 a month. Operating costs are 30 percent of revenue. What is the simple payback in years, and how does it change if only 25 percent of homes subscribe?

Open this case to practice it with a partner

The structure

  • Payback = total build cost / yearly EBITDA
    • Build cost = homes passed x cost per home passed + subscribers x cost per connection
    • Yearly EBITDA = subscribers x ARPU x 12 x (1 minus operating cost share)
    • Sensitivity on take-up rate

Working it through

  1. 1. Subscribers

    40 percent of 100,000 homes.

    Subscribers:100,000 × 0.4 = 40,000
  2. 2. Build cost

    100,000 homes at MYR 1,500, plus 40,000 connections at MYR 800, in MYR millions.

    Total build cost (MYR millions):(100,000 × 1,500 + 40,000 × 800) ÷ 1,000,000 = 182
  3. 3. Yearly revenue

    40,000 subscribers at MYR 120 a month for 12 months.

    Yearly revenue (MYR millions):40,000 × 120 × 12 ÷ 1,000,000 = 57.6
  4. 4. Yearly EBITDA

    Keep 70 percent after operating costs.

    Yearly EBITDA (MYR millions):57.6 × 0.7 = 40.32
  5. 5. Payback at 40 percent take-up

    Build cost divided by yearly EBITDA.

    Payback (years):182 ÷ 40.32 = 4.51
  6. 6. Payback at 25 percent take-up

    25,000 subscribers: build cost 150 plus 20, EBITDA 25,000 x 120 x 12 x 0.7.

    Payback at 25 percent take-up (years):(150 + 25,000 × 800 ÷ 1,000,000) ÷ (25,000 × 120 × 12 × 0.7 ÷ 1,000,000) = 6.75

The recommendation

At 40 percent take-up the build pays back in about 4.5 years; at 25 percent it takes about 6.7 years, because the MYR 150 million cost of passing homes is the same either way. The operator should build first where demand is proven (pre-registration, dense housing, weak rival networks), and consider sharing or wholesaling the network to raise use.

Risks: A rival fiber network in the same streets would cut take-up; Fixed wireless access over 5G can compete on price; ARPU may fall if the market enters a price war.

Timed math drill

A mobile operator in Nigeria has 10 million subscribers and a monthly churn of 2 percent. To keep its base flat, it must win back the lost customers at an acquisition cost of USD 20 each. Roughly how much does it spend a year just to replace churned customers, in USD millions? (Use 10 million times 2 percent times 12.)

Timed math drill

A European operator has revenue of EUR 8 billion, EBITDA of EUR 3.2 billion, and capital spending of EUR 1.6 billion. What is its operating free cash flow (EBITDA minus capex) as a percent of revenue?

Check your understanding

In a fiber roll-out, which change most improves payback once the streets are built?

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