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Anettt [7]
3 years ago
10

You charge a parallel-plate capacitor, remove it from the battery, and prevent the wires connected to the plates from touching e

ach other. When you pull the plates apart to a larger separation, do the following quantities increase, decrease or stay the same?i) Cii) Qiii) E between the platesiv) delta V
Physics
1 answer:
Degger [83]3 years ago
6 0

Answer:

i) C decreases

ii) Q remains constant

iii) E remains constant

iv) ΔV increases

Explanation:

i)

We know, capacitance is given by:

C=\frac{\epsilon_0.A}{d}

\therefore C\propto \frac{1}{d}

<em>In this case as the distance between the plates increases the capacitance decreases while area and permittivity of free space remains constant.</em>

ii)

As the amount of charge has nothing to do with the plate separation in case of an open circuit hence the charge Q remains constant.

iii)

Electric field between the plates is given as:

E=\frac{\sigma}{\epsilon_0}

where:

charge density, \sigma=\frac{Q}{A}

<em>As we know that distance of plate separation cannot affect area of the plate. Charge Q and permittivity are also not affected by it, so E remains constant.</em>

iv)

  • From the basic definition of voltage we know that it is the work done per unit charge to move it through a distance.
  • Here we increase the distance so the work done per unit charge increases.
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You have a 160-Ω resistor and a 0.430-H inductor. Suppose you take the resistor and inductor and make a series circuit with a vo
S_A_V [24]

Answer:

A.  Z = 185.87Ω

B.  I  =  0.16A

C.  V = 1mV

D.  VL = 68.8V

E.  Ф = 30.59°

Explanation:

A. The impedance of a RL circuit is given by the following formula:

Z=\sqrt{R^2+\omega^2L^2}       (1)

R: resistance of the circuit = 160-Ω

w: angular frequency = 220 rad/s

L: inductance of the circuit = 0.430H

You replace in the equation (1):

Z=\sqrt{(160\Omega)^2+(220rad/s)^2(0.430H)^2}=185.87\Omega

The impedance of the circuit is 185.87Ω

B. The current amplitude is:

I=\frac{V}{Z}                     (2)

V: voltage amplitude = 30.0V

I=\frac{30.0V}{185.87\Omega}=0.16A

The current amplitude is 0.16A

C. The current I is the same for each component of the circuit. Then, the voltage in the resistor is:

V=\frac{I}{R}=\frac{0.16A}{160\Omega}=1*10^{-3}V=1mV            (3)

D. The voltage across the inductor is:

V_L=L\frac{dI}{dt}=L\frac{d(Icos(\omega t))}{dt}=-LIsin(\omega t)\\\\V_L=-(0.430H)(160\Omega)sin(220 t)=68.8sin(220t)\\\\V_L_{max}=68.8V

E. The phase difference is given by:

\phi=tan^{-1}(\frac{\omega L}{R})=tan^{-1}(\frac{(220rad/s)(0.430H)}{160\Omega})\\\\\phi=30.59\°

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As part of your daily workout, you lie on your back and push with your feet against a platform attached to two stiff springs arr
Nitella [24]

Answer:

  • <u><em>1. Part A: 648N</em></u>
  • <u><em></em></u>
  • <u><em>2. Part B: 324J</em></u>
  • <u><em></em></u>
  • <u><em>3. Part C: 1,296N</em></u>

Explanation:

<em><u>1. Part A:</u></em>

The magnitude of the force is calculated using the Hook's law:

          |F|=k\Delta x

You know \Delta x=0.250m but you do not have k.

You can calculate it using the equation for the work-energy for a spring.

The work done to compress the springs a distance \Delta x is:

          Work=\Delta PE=(1/2)k(\Delta x)^2

Where \Delta PE is the change in the elastic potential energy of the "spring".

Here you have two springs, but you can work as if they were one spring.

You know the work (81.0J) and the length the "spring" was compressed (0.250m). Thus, just substitute and solve for k:

             81.0J=(1/2)k(0.250m)^2\\\\k=2,592N/m

In reallity, the constant of each spring is half of that, but it is not relevant for the calculations and you are safe by assuming that it is just one spring with that constant.

Now calculate the magnitude of the force:

         |F|=k\Delta x=2,592N/m\times 0.250m=648N

<u><em></em></u>

<u><em>2. Part B. How much additional work must you do to move the platform a distance 0.250 m farther?</em></u>

<u><em></em></u>

The additional work will be the extra elastic potential energy that the springs earn.

You already know the elastic potential energy when Δx = 0.250m; now you must calculate the elastic potential energy when  Δx = 0.250m + 0.250m = 0.500m.

          \Delta E=(1/2)2,592n/m\times(0.500m)^2=324J

Therefore, you must do 324J of additional work to move the plattarform a distance 0.250 m farther.

<em><u></u></em>

<em><u>3. Part C</u></em>

<u><em></em></u>

<u><em>What maximum force must you apply to move the platform to the position in Part B?</em></u>

The maximum force is when the springs are compressed the maximum and that is 0.500m

Therefore, use Hook's law again, but now the compression length is Δx = 0.500m

           |F|=k\Delta x=2,592N/m\times 0.500m =1,296N

8 0
3 years ago
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