Consider 3 long parallel wires arranged such that they form an equilateral triangle in a plane...

Consider 3 long parallel wires arranged such that they form an equilateral triangle in a plane perpendicular to them. The upper wires carry l 185A and 13SA in the same direction while the lower wire carries lg 370A in opposite direction. Calculate the intensity (magnitude and direction) of the magnetic field at the center of the triangle. For direction specify an angle with respect to any line you want. 1.3

Expert Solution

genius_generous answered 1 year ago

Three long wires are all parallel to each other and are all in the xy plane....

Three long wires are all parallel to each other and are all in the xy plane. Wire 1 runs along the y axis and carries a current of 1.64 A in the +y direction. Wire 2 runs along the x = 25.0 cm line and carries a current of 4.04 A in the −y direction. (a) Determine the location of wire 3 on the x axis so that when it carries a certain current (to be determined later) each wire...

Two long, straight, parallel wires are separated by 0.50 m and lie in the X-Y plane....

Two long, straight, parallel wires are separated by 0.50 m and lie in the X-Y plane. Wire “A” has a current of 1.4 A traveling in the -Y direction and wire “B” has a current of 6.3 A flowing in the +Y direction. What is the magnitude of the magnetic field at the midpoint between the two wires? A. 4.5 µT B. 2.5 µT C. 1.2 µT D. 3.9 µT E. 0.98 µT

6 parallel copper wires of small but finite radii lie in the same plane. The wires...

6 parallel copper wires of small but finite radii lie in the same plane. The wires are separated by equal distance d and they all carry equal currents in the + z-direction. a. Draw the corresponding diagram and indicate the direction of the magnetic field for each wire. b. Find the magnetic field at point P due to all 6 wires, if P is a distance d to the right of the set of wires.

Four very long, current-carrying wires in the same plane intersect to form a square with side...

Four very long, current-carrying wires in the same plane intersect to form a square with side lengths of 45.0cm , as shown in the figure (Figure 1) . The currents running through the wires are 8.0 A, 20.0 A, 10.0 A, and I. Find the magnitude of the current I that will make the magnetic field at the center of the square equal to zero. What is the direction of the current I?

1. Treacherous Triangle Trickery. Consider a charge distribution consisting of an equilateral triangle with a point...

1. Treacherous Triangle Trickery. Consider a charge distribution consisting of an equilateral triangle with a point charge q fixed at each of its vertices. Let d be the distance between the center of the triangle and each vertex, let the triangle’s center be at the origin, and let one of its vertices lie on the x-axis at the point x = −d. 1.1. Compute the electric field at the center of the triangle by explicitly computing the sum of the...

Four disks of mass m= 50 g radius r= 1.25 cm arranged into an equilateral triangle...

Four disks of mass m= 50 g radius r= 1.25 cm arranged into an equilateral triangle of side lengths= 3 cm. (One disk is at each corner of the triangle and one is in the center.) How much torque would you need to apply to flip the spinner over in 0.1 s?

Two long parallel wires are placed side by side on a horizontal table. The wires carry...

Two long parallel wires are placed side by side on a horizontal table. The wires carry equal currents in the same direction. Which of the following statements are true? Check all that apply. The magnetic field is a maximum at a point midway between the two wires The magnetic force between the two wires is attractive. The magnetic force between the two wires is repulsive. The magnetic field at a point midway between the two wires is zero.

Two long, straight wires are perpendicular to the plane of the paper and at a distance...

Two long, straight wires are perpendicular to the plane of the paper and at a distance 0.2 m from each other, as shown in the figure. The wires carry currents of I1 = 2.6 A and I2 = 5 A in the direction indicated (out of the page). Find the magnitude and direction of the magnetic field (in µT) at a point A midway between the wires. You need to indicate the direction with a positive or a negative value...

Consider two infinitely long wires running parallel to the x axis, one along (x, a, 0)...

Consider two infinitely long wires running parallel to the x axis, one along (x, a, 0) the other along (x, −a, 0), for −∞ < x < ∞ and 2a is the separation between the two wires. They carry opposite uniform charge densities +λ and −λ respectively. (a) Find the potential at any point (x, y, z) using the origin at your reference point so that V (0) = 0. (b) Show that the equipotential surfaces are (generically) circular cylinders....

Consider an equilateral triangle, inscribed in a circle of radius a, with a point charge q...

Consider an equilateral triangle, inscribed in a circle of radius a, with a point charge q at each vertex. The electric field is zero at the center, but surprisingly there are three other points inside the triangle where the field is also zero. Where are they? Find the distance from these points to the center of the circle. Please just get the answer to E in terms of a, x, and y. I only need you to solve up to...

Question