Solar Panel Tilt Angle Calculator: Best Angle by ZIP (2026)
Published April 12, 2026
The best tilt in New York is 33°, in Los Angeles 31°, in cloudy Seattle still 33° despite being far north — barely different, because the angle is the forgiving part. What actually moves the needle is location: that same panel makes about 29% more energy per year in Los Angeles than in New York. Enter your ZIP for your exact PVWatts optimum, and what any angle actually costs.
Solar Panel Tilt Angle Calculator
We compute the exact best angle for your latitude — no guessing.
Real NREL PVWatts data for your latitude — and why your existing roof pitch is probably fine.
Assumptions: results come from NREL PVWatts v8 for a fixed roof mount, azimuth 180° (true south), system losses 14 % (~0.83 derate), NSRDB weather data, and a 1 kW reference array. Scale the per-kW figures to your own system size.
A fixed solar panel's optimal tilt is roughly your latitude — actually a few degrees less — facing true south (Northern Hemisphere) or true north (Southern Hemisphere). At 40° latitude (New York) the PVWatts optimum is about 33°, and the calculator above computes the exact angle for your ZIP. For a seasonal setup, go shallower in summer (≈ latitude − 15°) and steeper in winter (≈ latitude + 15°). Direction matters more than tilt but less than most people fear: at a typical roof tilt, east- or west-facing panels still produce about 83 % of a south-facing array, and even north-facing keeps roughly 60 % — more on a low-slope roof.
I built a 6 kW array on my own house in Slovenia at 46° latitude. My roof pitch is about 35° facing south-southwest. The old "tilt = latitude" rule says I'm 11° under optimal — but the real PVWatts optimum here is close to 35° anyway, so my tilt loss is under 1 %, and sitting ~15° off true south costs about another 1 %. Call it ~2 % total: at my system's 9,000 kWh/year, roughly 140 kWh, or about €30/year. Not enough to justify a ground mount or tilt brackets — and that is the real-world lesson of this article: small deviations from optimal barely matter, and "tilt = latitude" overstates the penalty.
Roof Pitch To Tilt Angle
On a flush roof mount, your panel tilt equals your roof pitch. Each angle below is arctangent(rise ÷ 12) — exact geometry, not an estimate:
| Roof pitch | Tilt angle |
|---|---|
| 3/12 | 14.0° |
| 4/12 | 18.4° |
| 5/12 | 22.6° |
| 6/12 | 26.6° |
| 7/12 | 30.3° |
| 8/12 | 33.7° |
| 9/12 | 36.9° |
| 10/12 | 39.8° |
| 11/12 | 42.5° |
| 12/12 | 45.0° |
Because the yield curve is flat near the optimum, being a few degrees off the optimal tilt costs very little — the calculator shows the exact penalty for your ZIP.
How Tilt Angle Works
The tilt angle of a solar panel is measured from horizontal: 0° is flat on the ground, 90° is vertical. The sun's position in the sky changes throughout the year — high in summer, low in winter — and the optimal tilt angle is the one that keeps the panel as perpendicular to the sun's rays as possible across the year.
The tilt angle is measured from horizontal (0° = flat on the ground, 90° = vertical). The optimal tilt equals your latitude: at 40° latitude (New York), set panels to 40° tilt. In summer, reduce by 15° (25°). In winter, increase by 15° (55°). South-facing panels at the correct tilt capture the most annual sunlight.
The classic rule-of-thumb formulas — and how they compare to the real PVWatts optimum (New York, 40° latitude, shown for contrast):
| Season | Rule of thumb | Rule at 40° lat | Real PVWatts (NYC) |
|---|---|---|---|
| Annual fixed | Tilt = latitude | 40° | 33° |
| Summer (May–Aug) | Tilt = latitude − 15° | 25° | 10° |
| Winter (Nov–Feb) | Tilt = latitude + 15° | 55° | 57° |
These formulas approximate the sun's seasonal declination (±23.45° over the year). The annual fixed angle is a compromise that maximizes total yearly energy — though the true PVWatts optimum runs a few degrees below latitude, which is the number the calculator returns. Seasonal adjustment (changing twice a year) captures about 4 % more energy — 3–5 % across the U.S. — by tracking the sun's height more closely.
For most residential roof-mounted systems, the roof pitch IS the tilt angle and cannot be changed. This is fine — being 10–15° off optimal costs only about 1.5–3 % of output, which is a smaller loss than one dirty panel or a slightly undersized inverter.
What Direction Should Solar Panels Face?
In the Northern Hemisphere: face true south (180° azimuth). In the Southern Hemisphere: face true north (0° azimuth). This maximizes the total sunlight hitting the panel throughout the day because south-facing surfaces receive the most direct beam irradiance during the peak production hours of 10 AM to 2 PM.
True south vs magnetic south: a compass points to magnetic north/south, which differs from true north/south by the magnetic declination at your location. In the eastern U.S., magnetic declination is −10° to −15° (compass points west of true north). In the western U.S., it is +10° to +15° (compass points east of true north). Use the NOAA Magnetic Declination Calculator to find your local correction.
The chart below shows how much output you lose at each compass direction compared to true south. Direction matters more than tilt for overall energy production — a south-facing panel at a non-optimal tilt still outperforms an east-facing panel at the perfect tilt.
For a location-specific azimuth analysis — how much of true-south output you keep at any compass direction, with the magnetic-declination correction built in — use the dedicated Solar Panel Direction Calculator.
South-facing panels produce 100% of maximum output in the Northern Hemisphere. Southeast and southwest lose about 15%. East and west lose 25%. North-facing panels produce only 40% — less than half of south-facing.
What If Your Roof Doesn't Face South?
Not every roof has a south-facing section — and the penalty for facing elsewhere is smaller, and more tilt-dependent, than the usual rules of thumb suggest. The table below is the real PVWatts picture (the same numbers the direction calculator uses):
| Roof direction | Low tilt (10°) | Mid tilt (25°) | High tilt (40°) |
|---|---|---|---|
| South toward the equator | 100% | 100% | 100% |
| SE / SW ±45° off south | 98% | 95% | 94% |
| East / West ±90° off south | 92% | 83% | 78% |
| NE / NW ±135° off south | 86% | 69% | 57% |
| North 180° off south | 83% | 62% | 47% |
These are contiguous-US averages; your exact figure varies with latitude and climate — the direction calculator computes it for your location, so a slightly different number there is expected, not a bug.
The pattern that matters: southeast and southwest are nearly as good as south (94–98 %), east and west stay in the 80s at a normal tilt, and even north-facing is only a true dealbreaker on a steep roof — on a low-slope roof it still keeps ~83 %. The one lever you control is tilt: flatten the array and every direction moves toward 100 %.
Southwest-facing panels deserve a special mention for California NEM 3.0 and other TOU (time-of-use) rate structures. Under TOU, electricity is most expensive from 4–9 PM when the grid is stressed. Southwest-facing panels produce more during these afternoon hours than south-facing panels, even though they produce slightly less total annual kWh (about 95 % of true south at a typical tilt). In TOU markets, SW can earn more dollars than S despite fewer kWh.
How Much Output Do You Lose At The Wrong Angle?
Tilt angle is much more forgiving than direction. Across the contiguous US, the real PVWatts penalty for missing the optimal tilt is:
| Degrees off optimal tilt | Annual output loss (PVWatts, CONUS avg) |
|---|---|
| 0° (perfect) | 0 % |
| 5° | ~0.5 % |
| 10° | ~1.6 % |
| 15° | ~3 % |
| 20° | ~6 % |
| 30° | ~12 % |
| Flat (0° tilt) | ~14 % (plus dirt and standing water) |
The practical takeaway: if your roof pitch is within about 15° of the optimal tilt — which the calculator gives you — don't worry about it. That ≤3 % loss is not worth the cost of tilt brackets ($200–$500 per panel) or the look of panels raised off the roof surface.
Flat roofs (0° tilt) are the exception. A flat commercial roof should always have tilt racks — the ~14 % output gain plus the self-cleaning benefit of tilted panels easily justifies the $100–$200 per panel cost of ballasted or attached tilt racks.
A worked example: a 10 kW system in New York
To put that in dollars, here is what a fixed 10 kW array in New York — optimal tilt 33°, 1,320 kWh/kW·yr from PVWatts — produces at each angle, and what the shortfall costs at an illustrative $0.16/kWh (about the U.S. residential average, EIA):
| Roof angle | Annual output | Loss vs optimal | Per day | Cost/year* |
|---|---|---|---|---|
| Optimal (33°) | 13,200 kWh | — | — | — |
| 10° off | 12,980 kWh | 220 kWh (1.7 %) | 0.6 kWh | ~$35 |
| 20° off | 12,420 kWh | 780 kWh (5.9 %) | 2.1 kWh | ~$125 |
| Very steep (60°) | 12,090 kWh | 1,110 kWh (8.4 %) | 3.0 kWh | ~$178 |
| Flat (0°) | 11,170 kWh | 2,030 kWh (15.4 %) | 5.6 kWh | ~$325 |
* Loss vs the optimal angle, priced at an illustrative $0.16/kWh. Output interpolated from New York's NREL PVWatts v8 band curve.
The pattern is the whole point: 10° off optimal costs about $35 a year — nothing. Even 20° off keeps 94 %, and few roofs sit that far from ideal. Real money is only lost at the genuinely bad angles — laying the array flat gives up ~$325 a year, and a near-vertical wall mount is nearly as costly. Your roof pitch is almost certainly fine; only a truly bad angle is worth correcting.
Optimal Solar Tilt By U.S. City
Real NREL PVWatts v8 optimal tilt and annual yield per kW for a spread of U.S. cities, Hawaii to Alaska — each with a representative ZIP you can drop into the calculator above. Watch the "latitude rule" column drift further from the true optimum the farther north you go: about 1° too steep in Florida, but ~18° too steep in Alaska.
| City | Rep. ZIP | Optimal tilt | Latitude rule (tilt = latitude) | kWh/kW·yr |
|---|---|---|---|---|
| Honolulu, HI | 96813 | 18° | 21° | 1,618 |
| Miami, FL | 33130 | 25° | 26° | 1,554 |
| Houston, TX | 77002 | 25° | 30° | 1,428 |
| El Paso, TX | 79901 | 30° | 32° | 1,863 |
| Atlanta, GA | 30303 | 30° | 34° | 1,420 |
| Los Angeles, CA | 90012 | 31° | 34° | 1,706 |
| Albuquerque, NM | 87102 | 33° | 35° | 1,824 |
| Nashville, TN | 37203 | 30° | 36° | 1,358 |
| San Francisco, CA | 94103 | 31° | 38° | 1,591 |
| Denver, CO | 80202 | 36° | 40° | 1,654 |
| New York, NY | 10001 | 33° | 41° | 1,320 |
| Chicago, IL | 60601 | 35° | 42° | 1,339 |
| Boston, MA | 02108 | 37° | 42° | 1,350 |
| Minneapolis, MN | 55401 | 38° | 45° | 1,395 |
| Seattle, WA | 98101 | 33° | 48° | 1,116 |
| Bismarck, ND | 58501 | 40° | 47° | 1,459 |
| Anchorage, AK | 99501 | 43° | 61° | 981 |
| Fairbanks, AK | 99701 | 46° | 65° | 1,012 |
Optimal tilt and annual AC yield per 1 kW: NREL PVWatts v8 (NSRDB), south-facing, 14 % system losses. "Latitude rule" = the city's latitude rounded.
Latitude sets the angle; climate sets the yield — three near-latitude pairs make the point:
- Seattle vs Bismarck (~47°N). Seattle wants 33° and makes 1,116 kWh/kW; sunnier Bismarck wants 40° and makes 1,459 — a 7° steeper panel and 31 % more energy at the same latitude. Swapping their angles costs under 1 %.
- Los Angeles vs New York (34°N vs 41°N). Almost seven degrees of latitude apart, yet only 2° apart in optimal tilt (31° vs 33°) — LA's sun and NYC's clouds both pull the optimum into the low 30s. The real gap is 29 % in yield (1,706 vs 1,320 kWh/kW).
- Miami vs Anchorage (26°N vs 61°N). The full sweep: an 18° swing in angle (25° vs 43°) and Miami out-produces Anchorage 58 % (1,554 vs 981 kWh/kW).
Solar Panel Angle By U.S. State
A reference table of the real NREL PVWatts v8 optimal fixed tilt by state — mapped from the nearest of 27 climate-representative points by each state's population-center latitude. The optimum consistently runs a few degrees below latitude, so the old "tilt = latitude" rule overshoots (by 3–8° in the northern states). For seasonal (summer/winter) angles, use the calculator above — it returns them for your exact location.
Mapped by latitude: two states that share a latitude but not a climate (one cloudy, one sunny) show the same figure here — for example, marine Washington maps to the same band as sunnier states on its parallel. The calculator above returns the exact optimum for your specific ZIP; that is the number to use.
| State | Latitude | Optimal tilt (PVWatts) |
|---|---|---|
| Alabama | 33° | 29° |
| Alaska | 61° | 43° |
| Arizona | 34° | 31° |
| Arkansas | 35° | 33° |
| California | 37° | 31° |
| Colorado | 39° | 32° |
| Connecticut | 42° | 35° |
| Florida | 28° | 27° |
| Georgia | 33° | 29° |
| Hawaii | 20° | 15° |
| Idaho | 44° | 35° |
| Illinois | 40° | 36° |
| Indiana | 40° | 36° |
| Iowa | 42° | 35° |
| Kansas | 39° | 32° |
| Kentucky | 38° | 31° |
| Louisiana | 31° | 28° |
| Maine | 45° | 38° |
| Maryland | 39° | 32° |
| Massachusetts | 42° | 35° |
| Michigan | 43° | 35° |
| Minnesota | 45° | 38° |
| Mississippi | 33° | 29° |
| Missouri | 39° | 32° |
| Montana | 47° | 40° |
| Nebraska | 41° | 33° |
| Nevada | 39° | 32° |
| New Hampshire | 43° | 35° |
| New Jersey | 40° | 36° |
| New Mexico | 35° | 33° |
| New York | 41° | 33° |
| North Carolina | 36° | 30° |
| North Dakota | 47° | 40° |
| Ohio | 40° | 36° |
| Oklahoma | 36° | 30° |
| Oregon | 44° | 35° |
| Pennsylvania | 41° | 33° |
| Rhode Island | 42° | 35° |
| South Carolina | 34° | 31° |
| South Dakota | 44° | 35° |
| Tennessee | 36° | 30° |
| Texas | 31° | 28° |
| Utah | 39° | 32° |
| Vermont | 44° | 35° |
| Virginia | 38° | 31° |
| Washington | 47° | 40° |
| West Virginia | 39° | 32° |
| Wisconsin | 44° | 35° |
| Wyoming | 43° | 35° |
Adjustable vs Fixed Mounts
| Mount type | Annual output gain vs fixed | Cost | Best for |
|---|---|---|---|
| Fixed (roof pitch) | Baseline (0 %) | $0 extra | Residential rooftops — set by roof angle |
| Seasonal adjustment (2×/year) | +3–5 % | $50–$200 per panel (adj. brackets) | Ground mounts, pole mounts |
| Single-axis tracker | +25–35 %† | $2,000–$5,000 per kW | Commercial ground mount, solar farms |
| Dual-axis tracker | +35–45 %† | $4,000–$8,000 per kW | Research, high-value specialty |
† The tracker gains are NREL/industry reference figures — single- and dual-axis tracking is not modeled by this page's fixed-tilt PVWatts sweep (source: NREL PVWatts v8 array-type modeling and the NREL Annual Technology Baseline). The Fixed baseline and the +3–5 % seasonal-adjustment figure are computed here from NREL PVWatts v8 (NSRDB) — the same band data behind the calculator above.
For residential rooftop panels, fixed angle is almost always the right choice. The roof pitch sets the tilt and the roof direction sets the azimuth; a south-facing roof at a sensible pitch lands within a few percent of the theoretical maximum, and almost any orientation short of due north stays within roughly 20 %. The cost and complexity of adjustable or tracking systems is not justified at residential scale.
Bottom Line
The optimal fixed tilt is close to your latitude — a few degrees under it — facing true south. Being 10–15° off on tilt costs only ~1.5–3 %, barely noticeable. Facing east or west instead of south costs about 17 % at a typical tilt (as little as 8 % on a low-slope roof, up to ~22 % on a steep one) — larger, but rarely a dealbreaker.
For most homeowners, the roof you have is the roof you use. Check your roof pitch and direction, plug them into the calculator above, and see where you land. Any roof facing somewhere between east and west — through south — keeps at least ~80 % of maximum at a normal tilt, so it is worth installing without modification. Only true north and the near-north diagonals fall far enough to warrant a second look.
Keep Reading
- How To Calculate Solar Panel Output (Watts → kWh)
- Average Peak Sun Hours By State
- Rooftop Solar Calculator — How Many Panels Fit
- Are Solar Panels Worth It? — ROI Calculator
- Do Solar Panels Work On Cloudy Days?
- How To Clean Solar Panels — Steeper Tilt = More Self-Cleaning
- STC vs NOCT — Test Conditions Assume Optimal Angle
- Solar Panel Calculator — Full Energy Estimate
Frequently Asked Questions
What is the best angle for solar panels?
What direction should solar panels face?
What if my roof doesn't face south?
How much output do I lose at the wrong angle?
Should I adjust my solar panel angle seasonally?
How do I find true south?
What is the best angle for solar panels in winter?
Does roof pitch matter for solar panels?
What is the best angle for solar panels at 30° latitude?
Sources
- NREL PVWatts v8 — Tilt and Azimuth Sensitivity Analysis
- PVEducation — Solar Panel Tilt Angle
- Jacobson, M.Z. & Jadhav, V. (2018) — World estimates of PV optimal tilt angles and ratios. Solar Energy 169, 55–66
- NOAA — Magnetic Declination Calculator (for finding true south)
- NREL — National Solar Radiation Database (NSRDB)