1)a radiation of energy E falls normally on a perfectly reflecting surface. The momentum transferred to the surface is ?
2)If the temperature of the sun were to increase from T to 2T and its radius from R to 2R , then the ratio of the radiant energy received on the earth to what is was previously will be?
3)Assuming the sun to be spherical body of radius R at a temperature T K , evaluate the total radiant power , incident on earth , at a distance r from the sun?
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1) E = p c
p = E/ c momentum transferred
2) Energy power emitted by a black body as per Stefan-Boltzmann's law
Energy power per unit area of surface = σ T⁴
[ P2 / 4π (R2)² ] / [ P1 / 4π R1²] = T2⁴ / T1⁴
P2 / P1 = R2² T2⁴ / [R1² * T1⁴] = 2² * 2⁴ = 64
64 times
3) Power of light energy emitted per unit area from surface of Sun
P = σ T⁴ , σ = Stefan Boltzmann constant = 5.67 *10⁻⁸ W/m²/K⁴
Intensity = Power falling on unit area
Power per unit area at distance r from Sun:
= σ T⁴ * 4πR² /(4πr²)
= σ T⁴ * R²/r²
Light falling from Sun falls on Earth, on an area equal to π (R_e)² where R_e is radius of Earth. As Earth is seen as a circular disc at distance r from the Sun.
Total power incident on Earth = σ T⁴ R² (R_e)² /r²
p = E/ c momentum transferred
2) Energy power emitted by a black body as per Stefan-Boltzmann's law
Energy power per unit area of surface = σ T⁴
[ P2 / 4π (R2)² ] / [ P1 / 4π R1²] = T2⁴ / T1⁴
P2 / P1 = R2² T2⁴ / [R1² * T1⁴] = 2² * 2⁴ = 64
64 times
3) Power of light energy emitted per unit area from surface of Sun
P = σ T⁴ , σ = Stefan Boltzmann constant = 5.67 *10⁻⁸ W/m²/K⁴
Intensity = Power falling on unit area
Power per unit area at distance r from Sun:
= σ T⁴ * 4πR² /(4πr²)
= σ T⁴ * R²/r²
Light falling from Sun falls on Earth, on an area equal to π (R_e)² where R_e is radius of Earth. As Earth is seen as a circular disc at distance r from the Sun.
Total power incident on Earth = σ T⁴ R² (R_e)² /r²
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