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jeka57 [31]
3 years ago
7

Which type of star cluster is shown?

Physics
2 answers:
frez [133]3 years ago
6 0

OPENNNN

I AM CORRECT AND DATS MY NAMEEE OO I BE LIKE 2POC CHAINS:);)

Anit [1.1K]3 years ago
4 0

Answer:

♡ madeline here ♡

you forgot the attachment, luv ☆

have a great day!

- madeline/madi ✧・゚: *✧・゚:・゚✧*:・゚✧・゚

Explanation:

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The red shift of light from distant galaxies provides evidence that these galaxies are A.) decreasing in size B.) increasing in
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Answer: D.) increasing in distance from the earth

Explanation:

The <u>Doppler shift</u> is related to the Doppler effect and refers to the change in a wave perceived frequency (or <u>wavelength=color</u>) when the emitter of the waves, and the observer move relative to each other.

From there, it is deduced that the farther the object is, the more redshifted it is in its spectrum. For example, <u>as a galaxy moves away from the Earth, its espectrum turns towards the red and as the galaxy moves toward the Earth, its espectrum turns towards the blue. </u>

It should be noted that this effect bears its name in honor of the Austrian physicist Christian Andreas Doppler, who in 1842 proposed the existence of this effect for the case of light in the stars.

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A cylindrical conductor with a circular cross section has a radius a and a resistivity p and carries a constant current I. (Take
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Answer:

Explanation:

a)

Using Ohms Law

R= \rho \frac{l}{\pi a^2 }&#10;\\V = IR = E l = I \rho \frac{l}{\pi a^2 }&#10;\\E = \frac{I \rho}{\pi a^2 }&#10;\\E = J \rho&#10;

Where J is the current density J = \frac{I}{\pi a^2 }&#10;

and the direction of E is the same as the direction of the current. Since J is uniform throughout the conductor E = \rhoJ just inside at a radius a (and anywhere else).

b)

Since we have no changing electric fields we can use Ampere’s law in it’s simplest form without displacement current

\oint B .dl = B 2 \pi a = \mu_{o} I&#10;

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B = \frac{\mu_{o} I}{2 \pi a }&#10;

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c)

The Poynting vector is given by

S = \frac{1}{ \mu_o} |E \textrm{x}B| = \frac{\rho I^2}{2 \pi^2 a^3}&#10;

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Note: directions of these three vectors are mentioned along with their magnitudes in above 3 parts a , b and c

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3 years ago
An alternating-current (AC) source supplies a sinusoidally varying voltage that can be described with the function v of t is equ
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Answer:

ω, the angular frequency of the source equals 377 rad/s

Explanation:

From the question, V(t) = V cosωt.

Now, ω = the angular frequency of the sinusoidal wave is given by

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So, the angular frequency of the source ,ω = 2π × the frequency of the source.

So, ω = 2πf

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So, ω, the angular frequency of the source equals 377 rad/s

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