For the following electric potential:4(7) = e−3(x-4)+2²Calculate the electric field as a function of the position.Select one:-β (エーリ)-=E(r)e-(-)(x − yŷ) + zzb. E(r) = Be (−y) ( − ŷ) —− yŷ) - 2zzc. E(r) = Be-B(x+y) (xOd. E(r) = ẞe-(-) ( − y) − 2zz--Oe. E(r) = e−(x−v) (â − ŷ) + z²ź-Of. Ē(r) = ẞe-3(x-y) ( + y) − 2z-

Answered: Image /qna-images/answer/0662e481-2443-4091-964c-87a71de34f1b.jpg

Answered: For the following electric potential:…

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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The electric potential on the axis of a uniform ring of charge density A (shown in Figure 3) is given by 1 Q V 4TE0 VR? + Z? where Q is the total charge on the ring, Ris the radius of the ring, and Z is the distance along the axis from the center of the ring as shown in Figure 3. R Figure 3: A ring of charge density A used in question A4 a) Derive an expression for the magnitude of the electric field on the axis of the ring i.e. Z, using this expression for V.
A uniform electric field with a magnitude of 2300 N/C points in the negative z direction, as shown in the figure (Figure 1). You may want to review (Pages 696 - 700). Part A What is the difference in electric potential, AV = VB - VA between points A and B? Express your answer using one significant figure. VE] ΑΣΦ AV= Submit Part B AV= Submit What is the difference in electric potential, AV = VB - Vc. between points B and C? Express your answer using two significant figures. Part C Request Answer AV= Submit VE] ΑΣΦ Request Answer w Request Answer Bw What is the difference in electric potential, AV = Vc - VA between points C and A? Express your answer using two significant figures. VE ΑΣΦ ? Sw ?
In a particular region of space, the electric potential is given by V = 9x — 4x²yz. What is the electric field in the region? Give x, y, and z components of the electric field vector E below. Hint a. E b. Ey c. Ez || =
PI PLA moniex Lmutah.edu.jo/m. AS ss 01.m utan ecirjo /m Given that the electric potential (in units of volts) in a region in space is given as V(X) = 10.1x %3D Find the electric field (in units of V/m) along the x- direction (E,) at the point x=2.1 m. ang
The electric potential on a surface is given : V = where Lis a constant with dimensions of length. Find the electric field vector at (x = 2, y = 3). 4me, L O a. É = -4 (12î – 63) Ten L O b. É = (2î + 4) . E = 2 - O d. E Oe. E = O f. E = -4(-3î – î) g. E = O h. E = Te L* -2î + v3j)
A positively charged particle, q1 is sitting 23 mm away from a negatively charged particle, q2 with a charge of q2 = -39 nC. Some time later, q1 is a distance of 2 mm away from q2 and has a speed of 1186 S What is the electric potential due to q2 at the starting position of q1 (Find the electric potential 23 mm away from q2)? Vinitial V What is the electric potential due to q2 at the final position of q1 (Find the electric potential 2 mm away from q2)? Vfinal V The mass of q1 is m1 = 7 µg. What is the magnitude of charge on q1? 91 = C
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A parallel plate capacitor in a vacuum is made up of two square plates withsides of length L = 4 cm separated by a distance d = 1 cm. It is attached to a battery. Anelectron released from the negative plate reaches a speed v= 1.33 x 10^6 m/s halfwaybetween the two plates. a. What is the electric potential of this capacitor? b. How much charge is on each plate?
An infinitely long 2-D slot has a width d. The walls are conductors that held at fixed potentials as shown in the figure. y (3n VÝ) = sin (y) d 00 --- а. Determine the electric potential inside the slot. b. If a positive charge q is placed at the coordinates (d,,0), find the force (F) on q.
At a distance d from a charge, the electric potential is V. What would be the electric potential a distance d/3 from the same charge? Select one: a. 6V b. 9V c. V/3 d. V/9 e. 3V
A charged conducting spherical shell of radius R = 3 m with total charge q = 23 μC produces the electric field given by E⃗ (r)={014πϵ0qr2r̂ forforr<Rr>R(PICTURE ATTACHED OF EQUATION) a. Enter an expression for the electric potential inside the sphere ( r < R ) in terms of the given quantities, assuming the potential is zero at infinity. V(r)= b. Calculate the electric potential, in volts, at radius r inside the charged shell. V(r) =

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