O l6 charges ave fositioned as Shown below, each carryina a magnitude of Charge Q. Rank the baussian Surfaces according to the magnitude of SE dA, gveatest first. Note: EtdA ave vectors. A) a,d,c,b BJ a, b, d, C C)d, a,c, b Dd, b,a,c
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- A spherical water droplet of radius 25 m carries an excess 250 electrons. What vertical electric field is needed to balance the gravitational force on the droplet at the surface of the earth?Consider a uranium nucleus to be sphere of radius R=7.41015 m with a charge of 92e distributed uniformly throughout its volume. (a) is the electric force exerted on an electron when it is 3.01015 m from the center of the nucleus? (b) What is the acceleration of the electron at this point?Charge is distributed uniformly with a density p throughout an infinitely long cylindrical volume of radius R. Show that the field of this charge distribution is directed radially with respect to the cylinder and that E=pr20 (rR); E=pR220r (rR).
- The infinite slab between the planes defined by z=a/2 and z=a/2 contains a uniform volume charge density p (see below). What is the electric field produced by this charge distribution, both inside and outside the distribution?The conductor in the preceding figure has an excess charge of 5.0C . If a 2.0C point charge is placed in the cavity, what is the net charge on the surface of the cavity and on the outer surface of the conductor?Positive charge is distributed with a uniform density along the positive x-axis from r to , along the positive y-axis from r to , and along a 90( arc of a circle of radius r, as shown below. What is the electric field at O?
- I need the answer as soon as possibleFos Consider a circular wire Carrying a und form charge radius R and venter 01 density Az oq 50 dq de a us placed on the axis (Oz) at. A point M us placed distance & from the center of the disk O. By exploiting Invariances and Symmetries! a) Calculate the electrostatic field E (M). Plut E(z) b) Deduce the electrostatic potential V (M). We take √(z) = 0 for z → 'de M de THPA: Find the force exerted by the wire of shape L loca ted on the shown in the figure lorated at If the wire i's uniformly with charge density xy-axis as on the charge point Ç 616). charged (0120) * (6,6) (100,0) the problem P1, For the find the electrical field at point (6,6) P2 : i'n wi're in the pn blom P1, P3: For the find the electrical potenti'al at Point (6,6) Ps: For wire
- x+x Ex03 Consider a quantity of charge 4 distrubated over a portion of a circumference with center 0 and radius R 25cm, with lunear density Diz 10th c/cm (^<0). The Portion has a length Ro (0 = 11). 2 α) Gove the expression for the elementary electrostatio fueld dB created by de the elementary charge density "do at the center 0. b) First gove do as a function of R, R and do. 0) Deduce the foeld & created by the charge of at point 。 and calculate the modulus Б of 1)+ HDLConsider a thin sphencal Shell of radeos 14cm with a total Charge of 32 uc distributed. Uniformly on its Surface. Find the electrie ferd. a) o.o cm. b) 20 cm from the in Center of Charge. distribution.?O A par of parallel plates with a totad area of 25 mm? and spaced somm aport are atached to a 1.5V battery. (a) What is yhe electnic field bctween the plates (6) Wnat electron can achieve movna between the plate is the matimuna vebc ty that an C what is the madimum KE that a t2.0n C Charge can ackieve un eV units. a) If the lates have a vacuum between (no dielectric), what is the capeci touce? le) What charse is placed on the plates ? A It a plates, how will the capecitance and electric field be a ffected? (increase, decrease, ornoeffect dielectric is pleced between the