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Fundamentals of Electromagnetics with Engineering Applications
- A conducting cylinder of radius 3.5 cm and length 5.6 cm has a total charge of 4.5 x10 ^ -9 C distributed uniformly on its surface area. Find the potential at (a) its surface and (b) 2.5 cm and (c) 5.0 cm from the center of the cylinder. I really need an idea huhu.?arrow_forwardASAP. Answer letters a, b, c. Answer ALL and I WILL LIKE..arrow_forwardA point charge is placed at the origin of a Cartesian co-ordinate system, in vacuum. In this problem we shall use the standard boundary condition for the electrostatic potential from a point charge, i.e. V(0) = 0V.arrow_forward
- Find the total current I flowing in the cylindrical shell as shown in the figure. Assume that the current density is), = kıp (A/m?). Assume that k1 = 30, a = 0.2m, and b = 0.5m. a Js yarrow_forwardA solid conducting sphere of radius R carries a charge +Q. A thick conducting shell is concentric with the sphere and has an inner radius R2 and outer radius R3. The shell carries a charge -Q. The figure shows a cross section. a) Where are the charges located? Add charge symbols to the figure. R1 R3 R2 b) Add a few electric field lines and equipotential lines to the figure. Please label the lines clearly. c) Draw a sketch of the potential as a function of distance from the center of the sphere. Please label all interesting points on the graph.arrow_forwardI 4:30 docs.google.com/forms :D 3-Problems Problem-1: 00 The conducting wire shown in the adjacent figure is formed of four parts and traversed by a steady current I. R (1) 150 R a) Determine the magnetic field B, created by the semi-infinite wire (1) at point O. b) Derive the magnetic field Bz created by the curved part (2) at its centre O. c) Derive the magnetic field By created by part (3) at the centre O. d) Deduce the magnetic field B, created by part (4) at the centre 0.arrow_forward
- find the potential difference for each section and between the two ends of the wirearrow_forwardD 2) Suppose: ?a Find the flux through the surface of a cylinder with O a and by evaluating the left side and the right side of the divergence theorem. Use oD dS DdV divergence theorem V With the help of these values formulate equations of electrostatic field environment equations. as jop = pdp do a, %3D a dSade = pdp dz a, %3D side dS bottom =-pap do a,arrow_forwardConsider two spherically charged system in Figure Q1d, with a = 2 m, b = 4 m and c = 6 m. Solve the electric flux density, D for all regions. Hence, sketch the magnitude of D versus radial distance, r. d) P= 2? Clm? P,= 4r C/m Figure Q1darrow_forward
- 2. Given a box with a dimension of 2m on each side and has a line charge density of RL=6µC/m lying on the diagonal of the cube box, find the total Electric Flux on the box.arrow_forwardWhich of the following statements is correct? Select your answer. Take the surface integral and divide its line integral to solve the charge with a given line charge density. Take the double integration procedure to solve the charge with a given surface charge density. Take the line integral first, then the surface integral to solve the charge with a given volume charge density. Divide the volume charge density by the surface charge density to solve the charge.arrow_forwardA solenoid displaces a material plunger ferromagnetic at a distance of 1 cm. The inductance of the solenoid in function of the position of the plunger is given by: L(x) = 0,05 – 20000((x – xo)) H, where x ranges from 0 to 0.01 m and xo = 0.25 m Determine the direction of the force generated in the plunger (same direction of x or in the opposite direction?), the point where the force is zero (if it exists) and the maximum force generated for a current of 1 Aarrow_forward
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