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larisa86 [58]
2 years ago
12

Calculate the density of Jupiter. Show your work. Is it more or less dense than Earth? Why?

Physics
1 answer:
Scilla [17]2 years ago
5 0

Answer:

density of Jupiter, \rho_{J} = 1.33\times 10^{12} kg/m_{3} = 1.33 g/cm_{3}

Earth is more than 4 times denser than Jupiter.

Explanation:

We know:

Mass of Jupiter, M_{J}= 1.9\times 10^{27} kg

Volume of Jupiter,  V_{J}= 1.43\times 10^{15} m^{3}

To calculate the density of Jupiter, we know:

density, \rho= \frac{Mass (M)}{Volume(V)}

Now,

density of Jupiter,  \rho_{J}= \frac{M_{J}}{V_{J}}

\rho_{J}= \frac{1.9\times 10^{27}}{1.43\times 10^{15}}

\rho_{J} = 1.33\times 10^{12} kg/m^{3} = 1.33 g/cm^{3}

We know that density of Earth, \rho_{E} = 5.51 g/cm^{3}

Comparing the densities of the two planets, it can be concluded that Earth is more than 4 times denser than Jupiter.

The reason being that Earth is a planet which is terrestrial consisting of rocks and heavy minerals of silicates while Jupiter has mainly gases as its constituents.

Jupiter being 11 times the size of Earth and much more massive as compared to Earth is less dense than the Earth as it is mainly composed of gases.

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The potential difference between the surface of a 3.0-cm-diameter power line and a point 1.0 m distant is 3.9 kV. Find the line
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Answer:

The linear charge density is 5.19 X 10⁻⁶ C/m

Explanation:

The potential difference between two cylinders, is given as

V = (λ/2πε)ln(b/a)

where;

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b is the distance between the power line = 1 m

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V*2πε = λ* ln(b/a)

3900 *(2π*8.9 x10⁻¹²)= λ *ln(1/0.015)

2.1812 X 10⁻⁷ = 4.1997* λ

λ = 5.19 X 10⁻⁶ C/m

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6 0
3 years ago
Two cars, one of mass 1400 kg, and the
Vikki [24]

Suppose that, in the x-y plane, the first car is moving to the right so that its velocity is given by the vector

v₁ = (14 m/s) i

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v₂ = (20 m/s) j

Then the total momentum of two cars before their collision is

m₁v₁ + m₂v₂ = (1400 kg) (14 m/s) i + (2300 kg) (20 m/s) j

= (19,600 i + 46,000 j) kg•m/s

Their momentum after the collision is

(1400 kg + 2300 kg) v = (3700 kg) v

where v is the velocity vector of the wreckage.

By conservation of momentum,

(19,600 i + 46,000 j) kg•m/s = (3700 kg) v

Let a and b be the horizontal and vertical components of v, respectively. Then

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||v|| = √(a² + b²) ≈ 13.5139 m/s ≈ 14 m/s

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2 years ago
Someone answer these questions please???
chubhunter [2.5K]
Yeah sure someone else in answering rn
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Answer:

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Explanation:

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