Example 1: A charge located at point (2,1,1) and the calculation pointP is at (-1,2,2). Determine:-a. The distance between the charge and point P.b. The vector v xr when v = 2i – 3j + k.c. The magnetic flux density if v = -3j +k and q = 1 * 10-10 C.Example 2: Show that B = 0 if v = 3j + k and r = 12j + 4k.

“Since you have asked multiple questions, we will solve the first question for you. If you want any…

Example 1: A charge located at point (2,1,1) and the calculation point Pis at (-1,2,2). Determine:- a. The distance between the charge and point P. b. The vector ū ×F when v = 2i – 3j + k. c. The magnetic flux density if v = -3j + k and q = 1 * 10-10 C. Example 2: Show that B = 0 if ū = 3j + k and = 12j + 4k. %3D

Example 1: A charge located at point (2,1,1) and the calculation point Pis at (-1,2,2). Determine:- a. The distance between the charge and point P. b. The vector ū ×F when v = 2i – 3j + k. c. The magnetic flux density if v = -3j + k and q = 1 * 10-10 C. Example 2: Show that B = 0 if ū = 3j + k and = 12j + 4k. %3D

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)...

See similar textbooks

Similar questions

A 0.68 T magnetic field is applied to a paramagnetic gas whose atoms have an intrinsic magnetic dipole moment of 1.3 x 1024 J/T. At what temperature will the mean kinetic energy of translation of the atoms equal the energy required to reverse such a dipole end to end in this magnetic field? Number i Units
Pls solve this question correctly instantly in 5 min i will give u 3 like for sure
8
a. Design a circular conductor in XY plane to generate amagnetic dipole moment 100 mA meter 2 square along Zaxis.b. How much magnetic flux density can be obtained from thisconductor along Y axis at a distance of 10 meter? Usevalue of permeability of space 4πx 10 -7 .
Need ans for c and d only please
What is the answer
4) P. d. y d. d. A constant cuIrrent I flows in the conducting wires of a right triangular closedloop with perpendicul ar side length d in the direction shown in the figure. What is the magneti c field vector at point P? B) () & C) Ho! Ho! A) 4nd Hol 1) k 87td Ted Hol (V2 V2- Hol D) 2nd 2 (1- v2)k E) ) k 2nd
A uniform magnetic field B has constant strength b teslas in the z-direction [i.e., B = (0, 0, b)] (a) Verify that A =Bxr is a vector potential for B, where r = (x, y, 0) (b) Calculate the flux of B through the rectangle with vertices A, B, C, and D in Figure 17. F B FIGURE 17 A = (8,0,4), B (8,5,0), C = (0,5,0), D = (0,0,4), F = (8,0,0) Flux(B) = -40b
1. Fig 1, shows a hollow cylindrical conductor of radii a and b which carries a current i uniformly spread over its cores section. a) show the the magnetic field B from points inside the body of the conductor is given by B={uoi/27(b²-a)} {(r2-a)/r}. And check the case when a=0. b) Make a rough plot at the general behavior of B(r) from r=0 to infinite. [r-current Fig. 1
Please solve correctly. Use the following constants if necessary. Coulomb constant, k = 8.987×10^9 N⋅m^2/C^2 . Vacuum permitivity, ϵ0= 8.854×10^−12 F/m. Magnetic Permeability of vacuum, μ0 = 12.566370614356×10^−7 H/m. Magnitude of the Charge of one electron, e = −1.60217662×10^−19 C. Mass of one electron, m_e = 9.10938356×10^−31 kg. Unless specified otherwise, each symbol carries their usual meaning. For example, μC means microcoulomb .
consider x place as P. solve this problems correctly.
Three positively charged point particles, each with identical mass and velocity, pass through an aperture and are subsequently deflected into circular paths by a uniform magnetic field that points into the page. Which of the following choices is the correct ranking for the amount of positive charge in each particle? B A B O a. gA < qB < 9C O b. gA < qc < qB O C. qB < 9C < qA O d. qc < 9B < qA O e. qB < qA < qC