Solar Panel Tilt Angle Calculator
Solar panel tilt and azimuth from your latitude or a city: tilt = latitude for a fixed mount, ±15° by season, a tilt for each month. No yield estimate. How it works
Use the Solar Panel Tilt Angle Calculator
About the Solar Panel Tilt Angle Calculator
At 40°N the usual starting point for a fixed solar panel is a tilt of 40°, equal to the latitude, facing true south (azimuth 180°). If you re-tilt twice a year, use 25° for summer and 55° for winter. A flatter fixed angle of 0.9 times latitude gives 36°. In the Southern Hemisphere the panels face true north (azimuth 0°).
The three tilt rules by latitude (Northern Hemisphere)
| Latitude | Fixed mount | Seasonal: summer | Seasonal: winter | Year-round rule |
|---|---|---|---|---|
| 10° | 10° | 0° | 25° | 9° |
| 20° | 20° | 5° | 35° | 18° |
| 30° | 30° | 15° | 45° | 27° |
| 40° | 40° | 25° | 55° | 36° |
| 50° | 50° | 35° | 65° | 45° |
| 60° | 60° | 45° | 75° | 54° |
Tilt in degrees from horizontal, facing true south. A Southern Hemisphere latitude gives the same tilts with the azimuth at 0°, true north. Seasonal tilts are kept between 0° and 90°.
Tilt for each month (Northern Hemisphere)
| Month | 30°N | 40°N | 50°N |
|---|---|---|---|
| January | 51.3° | 61.3° | 71.3° |
| February | 43.3° | 53.3° | 63.3° |
| March | 32.8° | 42.8° | 52.8° |
| April | 20.6° | 30.6° | 40.6° |
| May | 11.2° | 21.2° | 31.2° |
| June | 6.9° | 16.9° | 26.9° |
| July | 8.8° | 18.8° | 28.8° |
| August | 16.5° | 26.5° | 36.5° |
| September | 28.2° | 38.2° | 48.2° |
| October | 40.0° | 50.0° | 60.0° |
| November | 49.1° | 59.1° | 69.1° |
| December | 53.1° | 63.1° | 73.1° |
Latitude minus the solar declination on the day the page uses for each month, so the panel faces the sun at solar noon. A rule of thumb for re-tilting by hand, not an optimized schedule. In the Southern Hemisphere the months swap: at 34°S the page gives 57.1° in June and 10.9° in December.
How to use this tool
- Type your latitude, from −90 to 90, or pick one of 64 cities to fill it in. The page starts at 40.
- Choose Fixed Mount, Seasonal Adjust or Year-Round Rule.
- Read the tilt, or the summer and winter tilts for Seasonal Adjust, and the azimuth. The tables below the result show all three rules at your latitude and a tilt for each month.
Frequently asked questions
- What angle should solar panels be tilted?
- The US Department of Energy’s guidance for fixed panels in the Northern Hemisphere is due south at a tilt equal to the local latitude for the highest annual output. At 35° latitude this page gives 35° for a fixed mount, 20° in summer and 50° in winter for a seasonal setting, and 31.5° for the year-round rule. Real sites depend on shading, roof pitch and weather.
- What is the seasonal tilt adjustment?
- Subtract 15° from the latitude for the summer setting and add 15° for the winter setting, each kept between 0° and 90°. At 40° that is 25° and 55°. At 10° latitude the summer tilt is 0°, because 10 − 15 is below zero.
- Which direction should the panels face?
- True south in the Northern Hemisphere (azimuth 180°) and true north in the Southern (azimuth 0°). A compass points to magnetic north, so correct for the local magnetic declination before you set the direction.
- Should I use the latitude or 0.9 × latitude?
- Start from the latitude: it is the fixed tilt the Department of Energy gives for the highest annual output. The 0.9 × latitude figure is a simple approximation that lands a little lower, 36° instead of 40° at 40°N. This page found no published source that establishes it, so treat it as a variant to compare, not a better answer.
- What angle should solar panels be at each month?
- Latitude minus the sun’s declination in the middle of the month, so the panel faces the noon sun. At 40°N the page gives 61.3° in January, 42.8° in March, 16.9° in June, 38.2° in September and 63.1° in December. A fixed mount cannot follow this; use it to decide when an adjustable rack is worth moving.
- Does the page estimate how much power I will get?
- No. It has no weather, shading or yield model and shows no energy figure, so it cannot say how much a few degrees off the rule would cost.
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