Calculate the magnetic field intensity inside and outside of a very long wire of radius R which is carrying a uniformly distributed total current of /in z-direction.
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- 1. Two identical straight wires, P and Q are placed vertically parallel to each other. They are separated by a distance of 5.0 cm apart. As shown in Figure B1(i), both wires pass through a plane of paper. 5.0 cm 9.2 AThe magnetic coils of a tokamak fusion reactor are in theshape of a toroid having an inner radius of 0.900 m and an outer radiusof 1.60 m. The toroid has 800 turns of large-diameter wire, each of whichcarries a current of 18.0 kA. Find the magnitude of the magnetic fieldinside the toroid along (a) the inner radius and (b) the outer radius.The accompanying figure shows a cross-section of a long, hollow, cylindrical conductor ofinner radiusr1= 3.0cmand outer radiusr2= 5.0cm. A 50-A current distributed uniformlyover the cross-section flows into the page. Calculate the magnetic field at (a)r= 2.0cm (b)r= 4.0cm (c)r= 6.0cm this is not graded and will not be
- A circular loop of radius a carries a steady current /. The loop is centred at the origin thus being contained in the xy-plane. Determine the magnetic field H at an arbitrary point (z = h) on the axis of the loop (which is actually the z-axis).A very long wire carrying a current of I = 2.00 A has a short segment Al = 4.00 mm of its length along the y-axis and centered on the origin. The current flows in the +y-direction through the segment. Find the contribution AB of the short segment to the total magnetic field B of the wire at the specified locations. If the direction is negative, indicate it by entering the value of AB as a negative number. What is AB on the x-axis at x = 2.50 m? %3D in the direction. AB = T What is AB on the z-axis at z = 4.50 m? in the direction. AB = TA long, straight wire lies on a horizontal table in thexy - plane and carries a current of 1.20 µA in the positivex - direction along the x - axis. A proton is traveling in the negativex - direction at speed 2.30 x 104 m/s a distance d abovethe wire (i.e., z = d ). (a) What is the direction of the magneticfield of the wire at the position of the proton? (b) Whatis the direction of the magnetic force acting on the proton?(c) Explain why the direction of the proton’s motion doesn’tchange. (d) Using Newton’s second law, find a symbolicexpression for d in terms of the acceleration of gravity g, theproton mass m, its speed v, charge q, and the current I.(e) Find the numeric answer for the distance d using theresults of part (d).
- When the magnetic field is into the page (X), is that negative z direction, and when the magnetic field is out of the page (.), is that positive z direction?A charge of the magnitude of 50 µC and of the a mass 42 ug, enters perpendicularly in a uniform magnetic field. Then it leaves the magnetic field, in a direction perpendicular to the original direction, as shown in the figure. If the charge is the magnetic field for a 200 ms time interval, calculate the magnetic field (in T). BAnil
- A solid cylindrical conductor with radius 4.50 cm carriesa current of 2.00 A. The current is uniformly distributed over the crosssectionalarea of the conductor. Find the magnitude of the magneticfield at the following distances from the conductor axis: 6.00 cm.Please answer parts (a), (b), and (c).Calculate the magnetic field and vector magnetic potential on axis resulting form z-directed magnetic dipole located at z=z0