a) Draw the trajectory that the positively charged particle would follow in this field if it started at point B with an initial velocity in the positive y-direction.
b) Explain briefly how you constructed the trajectory.
a) Draw the trajectory that the positively charged particle would follow in this field if it...
A positively charged particle has a velocity in the negative z direction at point P. The magnetic force on the particle at this point is in the negative y direction. Which one of the following statements about the magnetic field at point P can be determined from this data? a. Bx is positive. b. Bz is positive. c. By is negative. d. By is positive. e. Bx is negative.
A uniform magnetic field is in the positive z direction. A positively charged particle is moving in the positive x direction through the field. The net force on the particle can be made zero by applying an electric field in what direction?
Select the options that best complete the statement. Positively charged particle trajectories (always, never, the same as) follow electric field lines, because (electric field lines are defined by the path positive test charges travel., the particle velocities may or may not be in the same direction as the electric field lines., positive charges repel each other and, therefore, are repelled by electric field lines., the electric force on a positively charged particle is in the same direction as the electric...
A positively charged particle moving parallel to the x-axis enters a magnetic field (pointing into of the page), as shown in the figure below in the y-direction, and ˆk is in the z-direction. What is the initial direction of deflection? low. Figure: î is in the x-direction, ſ is
A positively charged particle moves in the +x direction in a region of uniform magnetic field B directed into the page as shown. The resultant force on the particle can be made qual to zero by the application of a uniform electric field in the what direction? Please show all work and provide an explanation!! a. +y direction b. -y direction c. +x direction d. -x direction e. direction perpendicular to and out of the page.
Find the direction of the magnetic field acting on the positively charged particle moving in the various situations shown in the figure below if the direction of the magnetic force acting on It is as indicated. Figure (a) Select Figure (b)にSelect- Figure (c) にSelect y (in) 3
Each of the figures below depicts the velocity v of a positively charged particle. The particle moves in the presence of a magnetic field, and a magnetic force Facts on the particle as shown. In each case, which of the choices gives the direction of the magnetic field that is consistent with the given velocity and magnetic force direction?
The electric field in an xy plane produced by a positively charged particle is 5.77(5.0i + 3.6j) N/C at the point (5.0, 6.3) cm and 113i N/C at the point (2.3, 0) cm. What are the (a) x and (b) y coordinates of the particle? (c) What is the charge of the particle?
A negatively charged particle travels in a uniformly circular trajectory around an infinitely long positively charged rod with a linear charge density of lambda. The particle's speed (v) and distance (r) from the rod are constant. What is the mass-to-charge ratio m/q of the particle in terms of lambda, v, and r?
At the instant shown, a positively charged particle has a velocity that is parallel to a current-carrying wire. A student makes the following statement: "The force on the charged particle by the magnetic field is zero because the velocity is parallel to the current in the wire." What, if anything, is wrong with this statement? If something is wrong, explain the error and how to correct it. If the statement is valid, explain why.