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What is the electric potential at a location 2.5×10-9mfrom an electron?

Short Answer

Expert verified

The value of electric potential is 0.57V.

Step by step solution

01

Identification of given data

The given data can be listed below,

  • The location of electron is, r=2.5×10-9m
02

Concept/Significance of electric potential

The effort done by the field in moving unit positive charge from the reference point to the place where potential is to be found determines electric potential at any point in the field.

03

Determination of the electric potential of electron

The potential of electron is given by,

V=Kqr

Here, K is the coulomb constant whose value is 9×109N.m2/C2 , q is the charge on the electron whose value is -1.6×10-19C , and r is the distance between location and electron.

Substitute all the values in the above expression.

role="math" localid="1657098419012" V=9×109N.m2/C2-1.6×10-19C2.5×10-9m=0.57V

Thus, the value of electric potential is 0.57V.

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Most popular questions from this chapter

Figure 16.59 shows several locations inside a capacitor. You need to calculate the potential differenceVD-VC

(a) What is the direction of the path (+x or −x)? (b)If the charge on the right plate is negative and the charge on the left plate is positive, what is the sign of VD-VC?

In a region with an uniform electric field, you measure a potential difference of from the origin to a position of (0,0,10) m. Now we add a uniformly charged, thin spherical plastic shell centered at the origin. The spherical shell has a radius of 5 m and a charge of -3530 nC. Draw a diagram to help answer the following questions: (a) What is the potential difference from the origin to a position of (0,0,5) m (at the surface of the spherical shell)? (b) What is the potential difference from the position of (0,0,5) m to a position of (0,0,10) m ?

What are the units of electric potential energy, of electric potential, and of electric field?

You travel along a path from location A to location B, moving in a direction perpendicular to the direction of the net electric field in that region.

What is true of the potential difference VB-VA?

(1)VB-VA>0,(2)VB-VA<0(3)VB-VA=0

long thin metal wire with radius rand lengthLis surrounded by a concentric long narrow metal tube of radius R, whereR>>L, as shown in Figure 16.86. Insulating spokes hold the wire in the center of the tube and prevent electrical contact between the wire and the tube. A variable power supply is connected to the device as shown. There is a charge+Qon the inner wire and a chargeQon the outer tube. As we will see when we study Gauss’s law in a later chapter, the electric field inside the tube is contributed solely by the wire, and the field outside the wire is the same as though the wire were infinitely thin; the outer tube does not contribute as long as we are not near the ends of the tube. (a) In terms of the chargeQ, lengthL, inner radiusr, and outer radiusR , what is the potential differenceVtubeVwire between the inner wire and the outer tube? Explain, and include checks on your answer. (b) The power-supply voltage is slowly increased until you see a glow in the air very near the inner wire. Calculate this power-supply voltage (give a numerical value), and explain your calculation. The lengthL=80 cm , the inner radiusr=0.7 mm, and the outer radiusR=3 cm. This device is called a “Geiger–Müller tube” and was one of the first electronic particle detectors. The voltage is set just below the threshold for making the air glow near the wire. A charged particle that passes near the center wire can trigger breakdown in the air, leading to a large current that can be easily measured.

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