Compare monthly, annual, and full-term cost for reserved versus on-demand pricing under practical workload usage assumptions.
Compare flexible pay-as-you-go costs against committed reserved pricing under practical workload usage assumptions.
Monthly, annual, and full-term cost comparison with break-even visibility, discount signals, and utilization sensitivity.
| Utilization | Used hours | On-demand | Reserved | Savings | Winner |
|---|---|---|---|---|---|
| 25% | 182.50 | ¤73.00 | ¤47.45 | +¤25.55 | Reserved |
| 50% | 365.00 | ¤146.00 | ¤94.90 | +¤51.10 | Reserved |
| 75% | 547.50 | ¤219.00 | ¤142.35 | +¤76.65 | Reserved |
| 90% | 657.00 | ¤262.80 | ¤170.82 | +¤91.98 | Reserved |
| 100% | 730.00 | ¤292.00 | ¤189.80 | +¤102.20 | Reserved |
At 95% utilization, the workload uses 693.50 effective hours per month. That produces a monthly on-demand cost of ¤277.40 and a monthly reserved cost of ¤180.31.
Across the selected 1 year term, on-demand totals ¤3,328.80 while reserved totals ¤2,163.72. The full-term savings result is +¤1,165.08 (35.0 %).
Current utilization of 95% sits comfortably above the break-even threshold of 0.00%, which makes the reserved decision more robust.
Reserved pricing looks favorable for this workload because the selected utilization pattern is strong enough to turn the lower committed rate into meaningful full-term savings.
Practical notes for comparing flexible run cost against committed pricing.
Reserved pricing only wins when the workload runs enough hours to offset the lower rate and any upfront commitment.
Break-even monthly hours and utilization show when commitment becomes cheaper than on-demand.
A good decision should still make sense across a reasonable utilization range, not just at one exact input point.
These assumptions define exactly what this version of the tool models.
Typical architecture and FinOps-style decision scenarios.
Compare flexible consumption against commitment for a steady production workload.
Check whether low or uncertain utilization makes reserved pricing risky.
Estimate whether a longer commitment term produces meaningful full-term savings.