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iren2701 [21]
4 years ago
7

Within a neutron star, the material at the center has a density of 1.0 x 10 18 kg/m 3 . If a small

Physics
1 answer:
umka2103 [35]4 years ago
7 0

Density of the neutron star is given as

\rho = 1 \time 10^{18} kg/m^3

Radius of the star is also given as

R = 1 \times 10^{-5} m

now in order to find the mass of star we can assume that star is spherical in shape

so here we can use

V = \frac{4}{3}\pi R^3

V = \frac{4}{3}\pi (1 \times 10^{-5})^3

V = 4.2 \times 10^{-15} m^3

now mass of the star will be given as

M = \rho V = 4.2 \times 10^{-15} \times 1 \times 10^{18}

M = 4.2 \times 10^3 kg

so weight of the star on the earth will be

W = Mg

W = 4.2 \times 10^3 \times 9.8

W = 4.1 \times 10^4 N

so weight on the earth is given by above equation

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(a) 23.946 kV

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Explanation:

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Firs, you calculate the distance r1 and r2 by taking into account the position of the charges

r_1=\sqrt{(1.00)^2+(0.670)^2}m=1.20m\\\\r_2=\sqrt{(-1.00)^2+(0.670)^2}m=1.20m

Next, you replace the values of the parameters to calculate V:

V=(8.98*10^9Nm^2/C^2)\frac{1.6*10^{-6}C}{1.20m}+(8.98*10^9Nm^2/C^2)\frac{1.6*10^{-6}C}{1.20m}\\\\V=23946.66\ V=23.946\ kV

(b) The potential electric energy is given by:

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3 years ago
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Answer:

\sqrt{2}v

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The work done on the object at rest is all converted into kinetic energy, so we can write

W=\frac{1}{2}mv^2

Or, re-arranging for v,

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If the work done on the object is doubled, we have W' = 2W. Substituting into the previous formula, we can find the new final speed of the object:

v'=\sqrt{\frac{2W'}{m}}=\sqrt{\frac{2(2W)}{m}}=\sqrt{2}\sqrt{\frac{2W}{m}}=\sqrt{2}v

So, the new speed of the object is \sqrt{2}v.

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