Answer:
3.958 × 10²⁶ watt
Step-by-step explanation:
Given:
Distance between earth and sun,
= 150 ×10⁸ m
Total solar irradiance at earth orbit = 1400 watt/m²
Now,
Area irradiated (
) will be =

⇒
=

⇒
=

Therefore, the flux = Total solar irradiance at earth orbit ×

the flux =

⇒the flux = 3.958 × 10²⁶ watt