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Anettt [7]
4 years ago
12

A charge of 3 nC is uniformly distributed around a ring of radius 10 cm that has its center at the origin and its axis along the

x axis. A point charge of 1 nC is located at x = 2.5 m. Find the work required to move the point charge to the origin. Hint: The electric field on the axis was calculated in class (see Example 3 in the the slides for Lecture 16).
Physics
1 answer:
Step2247 [10]4 years ago
8 0

Answer:

W=2.592*10^{-7} J

Explanation:

GIVEN DATA:

Charge 3 nC

Radius of ring is 10 cm

A point charge 1 nC

Distance of point charge is 2.5 m

We know that voltage is calculated as

V(0) =\frac{KQ}{r}

      =\frac{(9*10^{-9})(3*10^{-9})}{0.1}

V = 270 V

At x = 2.5m

r = \sqrt{(0.1^2+2.5^2)}

r = 1.581 m

V(2) = \frac{(9*10^9)(3*10^{-9})}{1.581}

V(2) = 10.801 V

Work done is calculated as

W= q(dV)

W = (1*10^{-9})(270 - 10.80)

W=2.592*10^{-7} J

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Two point charges, q1 = 2.0 × 10−7 C and q2 = −6.0 × 10−8 C, are held 25.0 cm apart. (a) What is the electric field at a point 5
AlladinOne [14]

Answer:

a)432000\frac{N}{C}\hat{i}

b)-6.92\times10^{-14}N\hat{i}

Explanation:

a)

The magnitude of the electric field generated by a charged particle at a distance r is:

E= k\frac{|Q|}{r^{2}}

With Q the charge of the particle and k the constant ()

So, the electric field generated by q1 knowing that the point 5.0 cm apart the negative charge is 25.0cm-5.0cm=20.0 cm=0.2m apart the positive charge is:

E_1= k\frac{|q1|}{r_1^{2}} =(9.0\times10^{9}\,\frac{Nm^{2}}{C^{2}})\frac{|2.0\times10^{-7}|}{(0.2)^{2}}

E_1= 45000\frac{N}{C}

and the electric field generated by q2:

E_2= k\frac{|q2|}{r_2^{2}} =(9.0\times10^{9}\,\frac{Nm^{2}}{C^{2}})\frac{|-6.0\times10^{-8}|}{(0.05)^{2}}

E_2=216000\frac{N}{C}

Those are the magnitudes of the electric field, but electric field is a vector quantity, so the direction is important. Electric field generated by negative particles points towards the charge and electric field generated by positive particles points away the particle. So, if we define positive direction towards negative particle (x-axis):

\overrightarrow{E_2}=+216000\frac{N}{C}\hat{i}

\overrightarrow{E_1}= +45000\frac{N}{C}\hat{i}

Vector quantities satisfy superposition principle, this is \overrightarrow{E}=\overrightarrow{E_1}+\overrightarrow{E_2}, with E the total electric field.

\overrightarrow{E}=(216000+45000)\hat{i}=432000\frac{N}{C}\hat{i}

b) The force is:

\overrightarrow{F}=e*\overrightarrow{E},

with q the charge of an electron

\overrightarrow{F}=(-1.61\times10^{-19})*(432000)\hat{i}=-6.92\times10^{-14}N\hat{i}

8 0
3 years ago
If heat Q is required to increase the temperature of a metal object from 4 ∘C to 7∘C, the amount of heat necessary to increase i
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Answer:

4Q

Explanation:

Case 1 :

m = mass of the metal

c = specific heat of the metal

\Delta T = Change in temperature = 7 - 4 = 3 C

Amount of heat required for the above change of temperature is given as

Q = m c \Delta T\\Q = m c (7 - 4)\\Q = 3 m c

Case 2 :

m = mass of the metal

c = specific heat of the metal

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Amount of heat required for the above change of temperature is given as

Q' = m c \Delta T\\Q' = m c (12)\\Q' = (4)(3 m c)\\Q' = 4Q

Hence the correct choice is

4Q

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