How much sunlight would Earth get closer to or farther from the Sun?
The sunlight, the Sun’s size in the sky, a bare planet’s temperature and the length of the year at any distance from the Sun.
Sunlight on each square metre
586 W/m²
At 1.524 AU from the Sun, Earth would get 586 W/m² of sunlight, which is 0.431 × what it gets today. A bare rock with an albedo of 0.3 would settle at −66.9 °C, and the year would last 687.2 d.
- Sunlight compared with today (1 is today)
- 0.431
- Width of the Sun in the sky
- 0.35°
- Width of the Sun compared with today
- 0.656 × today
- Bare-rock temperature in kelvin
- 206 K
- Bare-rock temperature
- −66.9 °C
- Length of the year
- 687.2 d
Try an example
How it is worked out
S = L_sun/(4*pi*d^2)share = (AU/d)^2ang = 2*asin(R_sun/d)Teq = (S*(1-albedo)/(4*sigma))^(1/4)year = 2*pi*sqrt(d^3/GM_sun)Where the numbers come from
Keep in mind
The temperature is for a bare rock with the albedo you chose: no atmosphere and no greenhouse effect. Earth’s real surface is about 288 K, roughly 33 K warmer.
Link to this answer
Address
https://clipwright.studio/tools/sunlight-at-distance?distance_au=1.524&albedo=0.3Anyone who opens this address sees the same answer.
Make a film of it
Your coding agent can compute this, scene by scene.
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