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mina [271]
3 years ago
7

39:06

Physics
1 answer:
otez555 [7]3 years ago
5 0

Answer:

The magnetic field 0.01m from the wire is 0.2T.

Explanation:

The magnetic field B at a distance R due to a wire carrying current I is

B = \dfrac{\mu_o I}{2\pi R}.

Now, let us call B_1 the magnetic field at R_1 and B_2 the magnetic field at R_2:

B_1 = \dfrac{\mu_o I}{2\pi R_1},

B_2 = \dfrac{\mu_o I}{2\pi R_2}.

Dividing B_1 by B_2 we get

\dfrac{B_1}{B_2} = \dfrac{\dfrac{\mu_o I}{2\pi R_1} }{\dfrac{\mu_o I}{2\pi R_2} }

\dfrac{B_1}{B_2} = \dfrac{\mu_o I}{2\pi R_1}* \dfrac{2\pi R_2}{\mu_oI}.

\dfrac{B_1}{B_2} = \dfrac{2\pi R_2}{2\pi R_1}

\boxed{\dfrac{B_1}{B_2} = \dfrac{R_2}{R_1}}

Now we put in the numbers

B_1 = 0.1T,\: \:  R_1 = 0.02m and R_2 = 0.01m to get:

\dfrac{0.1T}{B_2} = \dfrac{0.01m}{0.02m}

\dfrac{0.1T}{B_2} = 0.5

solving for B_2 we get:

B_2 = \dfrac{0.1T}{0.5}

\boxed{B_2 = 0.2T}

which is the magnetic field at 0.01 meters from the wire.

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Answer:

18.65

Explanation:

To solve, divide 1865 by 100

1865/100= 18.65

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6. nucleus

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A bullet has a mass of 8 grams and a muzzle velocity of 340m/sec. A baseball has a mass of 0.2kg and is thrown by the pitcher at
Thepotemich [5.8K]

Answer:

Momentum of bullet

P = 2.72 kg m/s

momentum of baseball

P = 8 kg m/s

Explanation:

As we know that momentum is defined as the product of mass and velocity

here we know that

mass of the bullet = 8 gram

velocity of bullet = 340 m/s

momentum of the bullet is given as

P = mv

P = (\frac{8}{1000})(340)

P = 2.72 kg m/s

Now we have

mass of baseball = 0.2 kg

velocity of baseball = 40 m/s[/tex]

momentum of baseball is given as

P = (0.2)(40)

P = 8 kg m/s

3 0
4 years ago
A uniform rod is 2. 0 m long and has mass 15 kg. What is most nearly the rod's mass moment of inertia?
trapecia [35]

The rod's mass moment of inertia is 5kgm².

<h3>Moment of Inertia:</h3>

The "sum of the product of mass" of each particle with the "square of its distance from the axis of rotation" is the formula for the moment of inertia.

The Parallel axis Theorem can be used to compute the moment of inertia about the end of the rod directly or to derive it from the center of mass expression. I = kg m². We can use the equation for I of a cylinder around its end if the thickness is not insignificant.

If we look at the rod we can assume that it is uniform. Therefore the linear density will remain constant and we have;

or = M / L = dm / dl

dm = (M / L) dl

I =  \int\limits^M_0 {r^2} \, dm

I = \int\limits^\frac{L}{2} _\frac{-L}{2}  {I^2 (M/L)} \, dl

Here the variable of the integration is the length (dl). The limits have changed from M to the required fraction of L.

I = \int\limits^\frac{L}{2} _\frac{-L}{2}  {I^2 (M/L)} \, dl

I = \frac{M}3L}[(\frac{L^3}{2^3}   - \frac{-L^3}{2^3} )]\\\\I = \frac{1}{12}ML^2

Mass of the rod = 15 kg

Length of the rod = 2.0 m

Moment of Inertia, I = \frac{1}{12}15 (2)^2

                               = 5 kgm²

Therefore, the moment of inertia is 5kgm².

Learn more about moment of inertia here:

brainly.com/question/14119750

#SPJ4

4 0
2 years ago
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