Sunalyt

Do solar panels pay off?

Production comes from PVGIS for your location and, if you tell us, your exact roof angle. The harder question is how much of that output you use yourself instead of exporting it cheaply, so that assumption is shown openly rather than buried.

Your roof

System size3 kWp

About 5 m² of roof per kWp

Assuming the optimal orientation for Vienna, about 38°

Your electricity use

Annual consumption3,500 kWh

A typical European household uses 2,500 to 5,000 kWh; add about 2,000 to 3,000 for an electric car, depending on how far you drive

More precise, especially with a battery. Asks when you use electricity and takes a few seconds to load.

What it costs

Installed price€1,200/kWp

Total €3,600 before any grant

What happens to the surplus

Shifts midday surplus into the evening. Counted as it really behaves: it loses 10% on the way through, draws 10 W on standby and loses 2.5% of its capacity a year

Pays for itself in

9.9 years

11.8 years counting future money as worth less

Saved in year one

€373

electricity you did not have to buy, before €36 of upkeep

Net gain over 25 years

€6,710

€3,600 invested

This assumes your surplus earns nothing. The 2,262 kWh a year your panels produce beyond what the house uses are counted as worth nothing. In many countries you are paid for exported electricity, or can take it back later. If you can, pick that under What happens to the surplus: the surplus then counts, and the savings above go up.

Production against consumption

The gap between the two sets of bars is the problem: summer surplus that earns less than it would have saved you, or nothing at all, and winter shortfall you still have to buy.

4003002001000JanFebMarAprMayJunJulAugSepOctNovDec
ProducedHousehold demand
How the monthly figures are worked out

Production starts from PVGIS, which models a 1 kWp system at this city's exact coordinates and returns a figure for each month. That is scaled by the size of the array you set. The PVGIS figure already includes a 14% system loss, and it is queried at your own slope and direction whenever you supply them.

first-year total — produced 3,403 kWh

Under this arrangement the surplus is lost. With no payment for exports, electricity you neither use nor sell is either turned away by the inverter or handed to the grid for nothing. It earns no money and it saves no carbon, so the model counts it as neither a saving nor a carbon benefit. It also makes every kilowatt-hour you do use more expensive, because the same system cost is now spread over less useful energy.

produced 3,403 kWh — useful 1,141 kWh, wasted 2,262 kWh

If this figure is large, a smaller array, a battery, or an export arrangement is worth more than adding panels. For this household the numbers point to about 3 kWp.

The consumption bars are your annual household use spread across the year, which is why the shape is flatter than production. The gap between the two is the whole problem: summer surplus you export for less than it saves you, winter shortfall you still buy at the full rate. How much of your own output you actually use is the single largest source of error here, and it is set by the simultaneity factor rather than measured. Switch on Work it out hour by hour to replace the factor with a simulation.

Why there is a best size, and what it is here

Every panel you add produces electricity at the same cost, but the house can only absorb so much of it. Once production covers the demand that happens at the same time of day, the rest has to be exported, and exported electricity is worth a fraction of the electricity you avoid buying. With no export arrangement it is worth nothing at all. So the value of each extra panel falls even though its cost does not, and past some point another panel takes money away rather than adding it.

best in present value — 3 kWp at €3,571, against your 3 kWp at €3,407

That is found by evaluating every size from 1 to 20 kWp on your own prices, tariff, export arrangement and battery.

What it maximises needs saying plainly, because the site gives you two figures that measure the same system differently. Net gain over 25 years simply adds the money up: a euro saved in 2051 counts the same as a euro spent today. Net present value does not. It treats money you get back later as worth less than money in your hand now, because money in your hand can be doing something else in the meantime, and because prices rise. So it shrinks each future year before adding it, and how much it shrinks is the rate under Show the awkward assumptions, currently 3.0%.

The recommendation uses net present value, because paying out today for a return spread over 25 years is exactly the kind of decision that measure exists for. Note the word has nothing to do with a discount in the shop sense; nothing is being marked down.

The two measures disagree here, and that is real. The plain total favours a larger array, because a bigger system does return more euros in the end; it just returns them later, and spends more today to do it. Neither number is wrong. If you care about the total money eventually in your pocket, use the plain total. If you care whether this is a good use of the money right now, use present value.

best in present value 3 kWp — best as a plain 25 year total 3 kWp

If you would rather ignore the timing of the money, set the rate to zero under Show the awkward assumptions and the two will agree.

A battery raises the answer, because it lets the house use production that would otherwise leave. Its own capacity has a best size for the same reason, though this is not worked out for you: each extra kWh catches less surplus than the one before, so a smaller battery often pays better, and it is worth trying one.

Produced a year

3,403 kWh

1,135 kWh per kWp

Used on site

34%

1,141 kWh of your own production

Demand covered

33%

the rest still comes from the grid

Goes to waste

2,262 kWh

earns nothing and saves no carbon, because nothing receives it

Estimate: self-consumption Working out how much of your own production you actually use needs hour-by-hour metering, which no public dataset provides. This uses a simultaneity factor of 0.43; open the awkward assumptions panel to change it, or switch on Work it out hour by hour.

The money over 25 years

Cumulative cash position, starting from the money you spend on day one.

€4,000€1,322-€1,355-€4,033-€6,710012345678910111213141516171819202122232425breaks even in year 10
Still to recoverPaid off
How the payback line is worked out

The line starts at what the system costs you on day one and falls by each year's benefit: the electricity you no longer buy, plus whatever the exported surplus earns. It reaches zero in the year the system has paid for itself. A battery replacement adds its cost back on, so with a battery the line can return above zero; the payback given is the last time it reaches zero, after which it stays there.

day one €3,600 outstanding → after year 1 €3,263

Later years are not simply the first year repeated, because several things are moving underneath the line.

The electricity price is assumed to rise. That matters more than it sounds: it is what the system saves you, so a higher rate shortens the payback and a rate of zero lengthens it. The rate is a setting, under Show the awkward assumptions, and nobody knows the real figure for the next 25 years.

electricity assumed to rise 2.0% a year — €0.327 today becomes about €0.526 in year 25

Panel output degrades. Output is taken to fall 0.5% a year, so year 25 produces about 89% of year one. This one is fixed in the model rather than adjustable.

Upkeep is charged every year. The model deducts 1% of what the system cost, covering cleaning, inspection and the odd repair. It is subtracted from every year's saving and it is included in the cost per kWh shown below.

upkeep — €36 a year, which is €900 over 25 years

No replacements are charged. Neither an inverter nor a battery is replaced on the settings above. Real inverters usually need replacing once in a 25-year life, and batteries are commonly warranted for about 10 years, so treat this payback as the optimistic end of the range.

Value in today's money

€3,407

net present value, counting future money as worth 3.0% a year less

Internal rate of return

9.6%

what the money earns a year, in effect

Cost of your own power

€0.224/kWh

against €0.327 from the grid, counting only the 1,141 kWh you can use

CO₂ avoided a year

134 kg

at 117 g per kWh, on the 1,141 kWh that replaces grid power

These figures assume the roof angle and direction that suit this location best, which few houses have. Switch on I know my roof's angle and direction for a figure specific to yours.
Panel output from PVGIS, electricity price from Eurostat for Austria. Output is assumed to fall 0.5% a year, the electricity price to rise 2.0% a year, and upkeep to cost €36 a year. No inverter replacement is charged. Every assumption is listed in the methodology.
These are estimates, not quotes. Every figure here is modelled from open data and from assumptions you can change, so none of it will match a real quote or a real bill exactly. Source data can be out of date or wrong, and so can this model. Nothing on this site is financial, legal or engineering advice, and no responsibility or liability is accepted for any decision made on the basis of these results or for any loss arising from them. Before committing money, get a written quote and check the figures against your own tariff and your own circumstances.