You are calculating the electricfield in all space given the abovecharged situation. There is a4.9mC point charge at the centerof a thin spherical shell with areacharge density -4.7. The shellhas a radius of 8.2m.1) What is the electric field as afunction of r for distances less than8.2m? Give your answers in termsof r, and k.E(r< 8.2m) ==f, forr< 8.2m2) What is the electric field as afunction of r for distances greaterthan 8.2m? Give your answers interms of r, and k.E(r> 8.2m) =r> 8.2mF, for

The charge at the centre of thin spherical shell q1=4.9mC=4.9×10−3CThe areal charge density of the…

Answered: You are calculating the electric field…

Similar questions

Problem An insulating sphere with radius R contains a total non-uniform charge (i.e. Hydrogen atom) Q such that its volume charge density is 38 p= 3/2 where Bis a constant and ris the distance from the center of the sphere. What is electric field at any point inside the sphere? Solution To find the electric field inside the non-uniformly charged sphere, we may apply integration method or the Gauss's Law method. Here, let us use the Gauss's law which is expressed as fE - dÃ= We will choose a symmetric Gaussian surface, which is the surface of a sphere, then evaluate the dot product to obtain A = (Equation 1) The issue however is how much charge does the Gaussian surface encloses? Since, our sphere is an insulating material, charges will get distributed non-uniformly within the volume of the object. So, we look into the definition of volume charge density to find the enclosed charge. So, we have dq p= AP dV Based on the given problem, we can also say that dg enc p= dv 38 312 Let us first…
Please answer a, b and c
a) A very long (almost infinitely long) cylindrical wire of radius R carries a uniform charge density Po. Find the line charge density. Find the electric field inside and outside the wire. b) If a long cylindrical cavity of radius b is created at a distance a in the wire maintaining same charge density as part (a) (see Fig. 2). Find the line charge density. Find the electric field inside the cylindrical cavity. 01 Fig. 2
Please don't provide handwritten solution ......
6. A cylinder with radius R and infinite length is centered on the z-axis and has a uniform charge density r R p= Po 0 where po is a constant. a) Using Gauss's law find the electric field for r R. Express your answer in terms of the charge per unit length of the cylinder (you'll have to think about how to define it). Hint: in terms of symmetry, this case is very similar to an infinite line charge. b) Now a uniform surface charge density o is pasted onto the surface of the cylinder such that the electric field outside the cylinder is zero. What is o in terms of R, po, and numerical factors?
needs complete typed solution with 100 % accuracy.
Tq
A shere of radius R = 0.35 m has a volume charge distribution described by: ρ(r) = ρ0 (1− r/R) for r ≤ R, where ρ0 = 18.5 μC/m3. a. What is the total charge on the sphere? b. What is the strength of the electric field produced by the charge distribution at a distance 0.21 m from the center of the sphere? c. What is the strength of the electric field produced by the charge distribution at a distance 0.4025 m from the center of the sphere? d. Graph the electric field as a function of r between r = 0 and r =0.4025 m.
Solve all parts
The Oscilloscope 2. A solid non-conducting cylinder has a radius A and a volume charge density p(r) = a + where a and ẞ are constants. B r a. What is the total charge on the cylinder? b. What is the electric field everywhere (r A)?
Q2. a. Find the expression for the electric field at P due to a point charge Q at (x1,y₁, Z₁) as shown in Fig. Q2a. P(x, y, z) R е (x2) Fig.Q2a b. Repeat 'a' with the charge placed at the origin and show that symmetry is apparent by expressing the electric field in spherical coordinates.
Pictured below is a spherical conducting ball of radius a surrounded by a spherical non-conducting "thick" shell of inner radius b and outer radius c. The conducting ball has a total charge of Q1 and the non-conducting shell has a total charge of Q2 uniformly distributed throughout its volume (i.e., the volume charge density p for the shell is constant) a. Determine the volume charge density p of the non-conducting shell. b. Determine the electric field at a point a distance r from the center of the conducting ball. Consider separately each case: p < a, a C. c. If Q2 = - 2Q1, for which values of r is the electric field zero? Can you show all work part a b and c

SEE MORE QUESTIONS