The Sun has a luminosity of L = 3.846 x 1026 W, and a radius of Rs = 697,000 km. Working with L the inverse-square law for intensities, R² = , and the surface-intensity of the Sun as I R²¹ = TR how much power would a 12.0 m² solar panel collect on Earth as compared to that when used on a PJupiter ? Take the distance from the Sun to PEarth = 7.78 x 10⁹ m, and - in short, what is the ratio Galilean moon of Jupiter Earth as RE = 1.49 x 10⁹ m and from the Sun to a Galiena moon as RJ the power formula is P= I. A where I is the intensity of light at a given distance from the Sun, and A is the area of the solar panel.
The Sun has a luminosity of L = 3.846 x 1026 W, and a radius of Rs = 697,000 km. Working with L the inverse-square law for intensities, R² = , and the surface-intensity of the Sun as I R²¹ = TR how much power would a 12.0 m² solar panel collect on Earth as compared to that when used on a PJupiter ? Take the distance from the Sun to PEarth = 7.78 x 10⁹ m, and - in short, what is the ratio Galilean moon of Jupiter Earth as RE = 1.49 x 10⁹ m and from the Sun to a Galiena moon as RJ the power formula is P= I. A where I is the intensity of light at a given distance from the Sun, and A is the area of the solar panel.
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The Sun has a luminosity of L = 3.846 × 1026 W, and a radius of Rs = 697,000 km. Working with
R²
L
=
the inverse-square law for intensities, Io R²
and the surface-intensity of the Sun as I
TTR
1
how much power would a 12.0 m² solar panel collect on Earth as compared to that when used on a
? Take the distance from the Sun to
PJupiter
PEarth
Galilean moon of Jupiter - in short, what is the ratio
Earth as RE = 1.49 x 10⁹ m and from the Sun to a Galiena moon as RJ
=
7.78 x 10⁹ m, and
the power formula is P= I. A where I is the intensity of light at a given distance from the Sun,
and A is the area of the solar panel.
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