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Helen [10]
3 years ago
13

Earth is about 150 million kilometers from the Sun, and the apparent brightness of the Sun in our sky is about 1300 watts/m2. Us

ing these two facts and the inverse square law for light, determine the apparent brightness that we would measure for the Sun if we were located at the following positions.
Physics
2 answers:
sergij07 [2.7K]3 years ago
8 0

The question is incomplete. Here is the complete one.

Earth is about 150 million kilometers from the Sun and the apparent brightness of the Sun in our sky is about 1300 watts/m². Using these two facts and the inverse square law for light, determine the apparent brightness that we would measure for the Sun if we were located at the following positions: A) Half Earth's distance from the Sun; B) Twice Earth's distance form the Sun; C) 7 times Earth's distance from the Sun;

Answer: A) 5200 W/m²; B) 352 W/m²; C) 26.53 W/m²;

Explanation: A point source that spreads its influence in all directions follows the Inverse Square Law. It states the intensity of the source at any given radius r is the source's strength divided by the area of a sphere. It basically shows that if the radius r doubles, the intensity I is 1/4 of the intensity. So,

A) The apparent brightness of the Sun is 1300W/m² and Earth is 150 million km from the Sun. To find the brightness at half Earth's distance, we have to compare each other, which mean:

\frac{I_{T} }{I_{1/2} } = (\frac{r_{2} }{r_{1} })^{2}

I_{1/2} = I_{T} . (\frac{r_{1} }{r_{2} }) ^{2}

I_{1/2} = 1300. (\frac{150}{\frac{150}{2} }) ^{2}

I_{1/2} = 1300.2^{2}

I_{1/2} = 5200 W/m²

B) For twice the Earth's distance:

I_{2} = I_{T} . (\frac{r_{1} }{r_{2} }) ^{2}

I_{2} = 1300 . (\frac{150 }{300 }) ^{2}

I_{2} = 1300 . 0.5 ^{2}

I_{2} = 325 W/m²

C) For 7 times the Earth's distance:

I_{7} = I_{T} . (\frac{r_{1} }{r_{2} }) ^{2}

I_{7} = 1300 . (\frac{150}{7.150}) ^{2}

I_{7} = 1300 . (\frac{1}{7} ) ^{2}

I_{7} = 26.53 W/m²

EleoNora [17]3 years ago
4 0

3) Earth is about 150 million km from the Sun, and the apparent brightness of the Sun in our sky is about 1,300 watts per square meter. Determine the apparent brightness we would measure for the Sun if we were located five times Earth's distance from the Sun. Answer: The Sun would appear 1/25 times as bright.
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4.2 mol of monatomic gas A interacts with 3.2 mol of monatomic gas B. Gas A initially has 9500 J of thermal energy, but in the p
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Answer:

14657.32 J

Explanation:

Given Parameters ;

Number of moles mono atomic gas A ,   n 1  =  4 .2 mol

Number of moles mono atomic gas B ,   n 2  =  3.2mol

Initial energy of gas A ,   K A  =  9500  J

Thermal energy given by gas A to gas B ,   Δ K  =  600 J

Gas constant   R  = 8.314  J / molK

Let  K B  be the initial energy of gas B.

Let T be the equilibrium temperature of the gas after mixing.

Then we can write the energy of gas A after mixing as

(3/2)n1RT = KA - ΔK

⟹ (3/2) x 4.2 x 8.314 x T = 9500 - 600

T = (8900 x 3 )/(2x4.2x8.314) = 382.32 K

Energy of the gas B after mixing can be written as

(3/2)n2RT = KB + ΔK

⟹ (3/2) x 3.2 x 8.314 x 382.32 = KB + 600

⟹ KB = [(3/2) x 3.2 x 8.314 x 382.32] - 600

⟹ KB = 14657.32 J

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