A rectangular loop of wire in free space joins points A(2, 0, 3) to B(5, 0, 3) to C(5, 0, 7) to D(2, 0, 7) to A. The wire carries a current of 5mA, flowing in the az direction from B to C. A filamentary current of 12 A flows along the entire z-axis in the az direction. Find: •F on side AB: Blank 1aBlank 2 nN • F on side BC: Blank 3aglank 4 •F on side CD: Blank 5aBlank 6 nN •F on side DA: Blank 7aBlank 8 • total F on the loop: Blank 9aBlank 10 nN nN nN

A rectangular loop of wire in free space joins points A(2, 0, 3) to B(5, 0, 3) to C(5, 0, 7) to D(2, 0, 7) to A. The wire carries a current of 5mA, flowing in the az direction from B to C. A filamentary current of 12 A flows along the entire z-axis in the az direction. Find: •F on side AB: Blank 1aBlank 2 nN • F on side BC: Blank 3aglank 4 •F on side CD: Blank 5aBlank 6 nN •F on side DA: Blank 7aBlank 8 • total F on the loop: Blank 9aBlank 10 nN nN nN

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

See similar textbooks

Similar questions

can you please solve this question, thanks. In free space, let Q1 = 10 nC be at P1(0,-4,0) and Q2 = 20 nC be at P1(0,0,4). Find E at the origin.
Spherical surfaces at r = 1, 3, and 6 m carry uniform surface charge densities of 20 nC/m2, −4 nC/m2, and ρS0, respectively. Find D at r = 0.5, 2, 5, and 7 m.
Given a coaxial capacitor with the length of L which has two coaxial conductors with radius a=1 cm and b= 4 cm for inner and outer conductor, respectively. The inner conductor carries the total charge of –Q C whilst the outer carries +Q C. If the length of the coaxial, L = 100m and the coaxial is filled with the lossy Teflon (εr = 2.2 and σ = 4 Sm-1), determine: i. Potential Different between r = 3cm and r = 6cm ii. Energy in region a<r<b Note: In dielectric material, permittivity ε=εoεr and D=εE
A thin ring of radius 5 cm is placed on plane z = 1 cm so that its center is at(0,0,1 cm). If the ring carries 50 mA along a^, find H at(a) ( 0 , 0 , - l c m )(b) (0,0, 10 cm)
Uniform line charges of 114 nC/m lie along the entire extent of the three coordinate axes. Assuming free space conditions, find Ez at P(-8, -1,4).
Infinite uniform line charges of 5nC/m lie along the (positive and negative) x and y axes in free space Find E at (a) PA(0,0,4); (b) PB(0,3,4)
An infinite length cylinder of radius b extending along the Z-axis and carrying auniform volumetric current density J= az J, a cylindrical cavity of radius ? ismade along the entire length of the cylinder such that its axis is displaced adistance ? from the axis of the main cylinder, as shown in the figure.Use superposition (by handling the cavity as a cylinder carrying current –Jsuperimposed on the main current J that fill the entire cross section) to findthe magnetic flux density inside the cavity
An electric field propagates along the z-direction and has only one component along the x -axis. It can be generally described by the equation (phasor form): Ex = E+ exp (-jbz) + E- exp (+jbz) At z=0, there is a mirror (perfect conductor); using the boundary condition Ex =0 at z=0, find: The relation between E- and E+ , also known as the “reflection coefficient”. The time expression of the total electric field for z < 0, assuming an angular frequency w. The distance between the maxima and minima of the electric field. (THIS PROBLEM IS ENTIRELY EQUIVALENT OF AN IDEAL TRANSMISSION LINE SHORT-CIRCUITED AT Z= 0).
A conducting cylinder with a radius of 1 cm and at a potential of 20 V is parallel toa conducting plane which is at zero potential. The plane is 5 cm distant from thecylinder axis. If the conductors are embedded in a perfect dielectric for which ?* =4.5, find:(a) the capacitance per unit length between cylinder and plane;(b) ?# R4S on the cylinder.
Q1. Uniform line charges of 40nC/m lie along the entire extent of the three coordinate axes.Assuming free space condition, find E̅at P( -2,1, 2). Q2. The work is defined by the equation: ? = 2 cos ? − 4?2?2 . Determine the curl of thegradient of the work and comment on the result.
A perfectly conductive plane is placed in the free space in x = 4 and an infinite uniform linear load with linear load +40NCB/m is positioned along the line x = 6, y = 3. Deal that the potential at the conductive level is zero and find at the point P (7, -1.5) the potential and intensity of the electric field.
A loop located in space with segments whose coordinates are A(1,-4,5); B(-2,3,-1); C(2,-1,2) and D(4,-3,2). Determine H at the point P(5,-3,2) due to segment AB of the loop.