Discount rates and NPV for solar projects
How to choose a discount rate and build a defensible net present value model for a rooftop or ground-mount PV investment.
How to compare a cash purchase against a solar loan on a like-for-like basis, including the effect of interest rates on payback and NPV.
A buyer with €9,000 available and a solar quote for the same amount faces a decision that is more subtle than "can I afford it": should that €9,000 be spent outright, or should the system be financed with a loan while the cash is kept invested or held in reserve? The answer depends on the loan's interest rate relative to the return available on the alternative use of the cash, the loan term relative to the system's payback profile, and how comfortable the buyer is with the certainty of savings against the uncertainty of investment returns. This article sets out how to compare these options on a like-for-like basis rather than by intuition.
By the end you should be able to build a simple comparison between a cash purchase and a financed purchase, correctly separating the loan's cash flow effect from the underlying project economics, and identify the interest rate threshold above which financing stops being value-accretive under stated assumptions.
A useful discipline is to model the PV system's own economics — generation value, degradation, operating costs, discount rate — entirely independently of how it is paid for, as described in discount rates and NPV for solar projects. The financing decision is then a separate, second question: given that the project itself has a certain NPV, does financing it with debt increase or decrease the value to the buyer, given the buyer's alternative use of the cash that would otherwise be spent outright?
This separation avoids a common conflation where a system's payback is calculated including loan repayments, monthly savings netted against monthly loan instalments, without asking the more basic question of what return the freed-up cash could earn elsewhere.
If a buyer finances the purchase, the cash that would otherwise have gone into buying the system outright remains available, either invested (earning some rate of return, ra) or simply held. Financing is attractive, all else equal, if the after-tax cost of the loan (its interest rate, adjusted for any relief) is lower than the after-tax return the retained cash could earn, or if there is a strong preference for retaining liquidity for other purposes (an emergency fund, alternative near-term capital needs) that outweighs a modest interest cost.
Conversely, if the loan's interest rate exceeds any realistic return on the retained cash, and there is no compelling liquidity reason, a cash purchase dominates — every euro of interest paid on the loan is a euro that could instead have gone straight to reducing the effective cost of the system.
| Scenario | Loan rate vs alternative return | Favoured approach |
|---|---|---|
| Loan rate well below alternative return | e.g. 3% loan vs 6% available elsewhere | Finance, invest the retained cash |
| Loan rate roughly equal to alternative return | e.g. 5% loan vs 5% available elsewhere | Marginal; liquidity preference decides |
| Loan rate above alternative return | e.g. 7% loan vs 3% available elsewhere | Cash purchase, if cash is available |
| No meaningful alternative return available | Cash sits idle or in a low-yield account | Cash purchase usually favoured unless liquidity is valued highly |
A €10,000 system is available either as a cash purchase or via a 7-year solar loan at 5.5 percent nominal annual interest, with equal monthly repayments. Using a standard amortisation calculation, the monthly repayment on a €10,000 loan at 5.5 percent over 84 months is approximately €146, and total repayments over the loan term come to roughly €12,260 — meaning total interest paid over 7 years is approximately €2,260.
If the buyer instead pays cash and could otherwise have invested the €10,000 at, say, 3 percent per year after tax in a low-risk vehicle, the retained-cash-and-loan approach's advantage depends on comparing that 3 percent return against the 5.5 percent loan cost. Because the loan rate (5.5 percent) exceeds the achievable alternative return (3 percent) in this example, the cash purchase is the financially superior choice for a buyer who genuinely has the €10,000 available and does not need it for another purpose — the buyer would pay €2,260 in interest to keep cash invested at a lower rate than the interest being paid, a net loss of value.
If the alternative investment return were instead 7 percent — for example if the cash would otherwise fund a higher-yielding but appropriately risk-matched opportunity — then financing at 5.5 percent while investing the retained €10,000 at 7 percent would be value-accretive, though this comparison should also weigh the difference in risk between a fixed, contractual loan obligation and a variable, market-dependent investment return; the two are not the same risk category, and comparing a certain cost against an uncertain return should include a risk premium in the required return, not just its expected value.
A financed purchase does not change the underlying project's generation-based cash flows, but it does change the timing and amount of net cash retained by the buyer month to month. The simple payback period, if calculated as (cost) / (annual savings), is unaffected by financing method since it is a property of the asset, not the financing. However, a "cash flow payback" that nets monthly savings against loan repayments will show a longer, sometimes much longer, apparent payback, because early years see savings partially offset by interest and principal repayment — this is a legitimate and useful metric for household budgeting purposes but should not be confused with, or presented as, the underlying asset's simple payback, and both figures are worth showing separately.
For NPV, the correct approach is to compute the project NPV independent of financing (using the buyer's chosen discount rate), and then separately compute the NPV of the financing decision itself: the present value of loan interest paid, versus the present value of the return foregone or gained on the retained cash, discounted at a rate reflecting its own risk. Adding the two NPVs gives the buyer's total value from the financed transaction, correctly separating "is solar a good investment" from "is financing it a good idea for me specifically".
The most frequent error, noted above, is blending loan repayments into the payback calculation and presenting the resulting longer number as if it were the system's payback, which conflates two different questions and can make a genuinely attractive project look mediocre, or vice versa if the loan terms happen to be very favourable. A second error is comparing a loan's nominal interest rate against an alternative investment's nominal return without adjusting either for tax treatment, which can differ significantly — loan interest is rarely tax-deductible for a private residential purchase in most European jurisdictions, while investment returns may be taxed at source or on realisation, and the comparison should be done on a consistent after-tax basis. A third is ignoring loan arrangement fees, early repayment penalties, or variable-rate risk on the loan side, all of which change the effective cost of borrowing relative to the headline rate quoted. A fourth is failing to consider that some vendor-arranged "0 percent" or subsidised-rate solar loans are frequently priced into a higher headline system cost than the equivalent cash price — always ask for the cash price with any financing offer stripped out, so the comparison is genuinely like for like rather than comparing a discounted cash price against an inflated financed price.
There is no IEC or EN standard governing solar financing structures; these are consumer credit and financial products regulated under national consumer credit law rather than technical PV standards. The technical inputs to the underlying project NPV calculation — generation forecast, degradation assumption — remain governed by the standards referenced in the discount rate and NPV article linked above.
Yes, when the loan's after-tax interest rate is lower than the after-tax return achievable on the cash that would otherwise be spent, or when retaining liquidity has independent value to the buyer (for example, preserving an emergency fund). It is a financial comparison, not a fixed rule, and depends on the specific rates and circumstances at the time.
No. The system's own generation and savings profile, and therefore its underlying simple payback, is a property of the equipment and tariffs, not of how it was purchased. A separate "cash flow payback" that nets loan repayments against savings is a useful budgeting metric but measures something different.
Yes, always ask for both, since some financing offers are bundled with a higher system price than the cash-only equivalent. Comparing a financed offer against an inflated reference price rather than the true cash price will make financing look more attractive than it actually is.
A loan repayment is a fixed, contractual obligation; an investment return is uncertain and can be negative in some years. When comparing a fixed loan rate against an expected investment return, either use a conservative, low-risk comparator (such as a savings account or short government bond) or apply a risk discount to the expected investment return so the comparison reflects like-for-like certainty, not headline rates alone.
Both structures exist in different markets — some solar loans are unsecured personal loans, others are secured against the property, sometimes as an extension of a mortgage. Secured loans typically carry lower interest rates but add the property as collateral against a relatively modest sum, which is a meaningful consideration for the buyer beyond pure interest cost comparison.
Yes. A shorter term reduces total interest paid but increases monthly repayments, which matters for household cash flow, particularly in early years before generation savings have had time to accumulate. Match the loan term to your comfort with monthly repayment size, not solely to minimising total interest paid.
First published.
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