4. Figure in the below shows a cross section of a hollow cylindrical conductor of radii a and b, carrying a uniformly distributed current i. a) Show that the magnetic field magnitude B(r) for the radial distance rin the range. b
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- A long hairpin is formed by bending a very long wire, as shown. a) If the wire caries a current of 12 A, what is the magnitude and direction of the magnetic field at the point a? Take R = 6 mm. Take the sign of B to be positive if the direction is out of the paper and negative if B is into the paper. You need to enter the number with its sign and a space and the unit. b)What is the magnitude and direction of the magnetic field at the midpoint b? The distance between a and b are much larger than R (each straight section is "infinite"). Take the sign of B to be positive if the direction is out of the paper and negative if B is into the paper.I need the solution for the following(all steps)Consider the following figure. 1 (a) A conducting loop in the shape of a square of edge length = 0.300 m carries a current I = 9.20 A as in the figure above. Calculate the magnitude and direction of the magnetic field at the center of the square. HT magnitude direction ---Select--- (b) If this conductor is reshaped to form a circular loop and carries the same current, what is the value of the magnetic field at the center? magnitude direction ---Select--- HT
- 1. Consider the uniformly magnetized infinite circular cylinder of radius R at z-axis. The magnetization Moz. inside the cylinder is M = (a) Find the H everywhere in space (b) Find the B everywhere in spaceI don't know what to do can you help me.P y d. d. A constant current 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 magnetic field vector at point P? Hot - 1)k B) Hol (V2-: V2 Hol (VZ A) 4 Ttd 8nd Ttd Ho! V2- Ho! D) 2nd 2 (1 – v2)k E) 2nd V2 için buraya yazZın NR
- my question is in the image. I just do not understand this problem. I know that the answer is 94.94 m/s2 but I dont know how I go about getting the answer. How do I solve this problem?1. A sphere of radius R has a uniform volume charge density. When the sphere rotates as a gid object with angular speed about an axis urough its center. Determine the magnetic () moment of the sphere. RFour long, parallel conductors carry equal currents of I- 5.80 A, The figure below is an end view of the conductors. The current direction is into the page at points A and B and out of the page at C and D. B (a) Calculate the magnitude of the magnetic field at point P, located at the center of the square of edge length (- 0.200 m. UT (b) Determine the direction of the magnetic fieid at point P, located at the center of the square of edge length t - 0.200 m. O to the left O to the right O upward downward into the page O out of the page (c) What I7 what would be the magnitude and direction of the initial acceleration of an electron moving with velocity 3.13 x 10 m/s into the page at point P magnitude mus? direction Select
- Example 1: A charge located at point (2,1,1) and the calculation point P 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.Q. Consider the configuration shown on the right, the inner cylindrical conductor of radius 'a' surrounded by a cylindrical shell of inner radius 'b' and outer radius 'c'. The inner conductor and the outer shell each carry equal and opposite currents I. Where I is uniformly distributed through the conductors. a I a) Find the magnetic field intensity for r< a and aA solid cylinder has a uniform magnetization M throughout the volume in the z direction Where are the bound currents? Select one: O a side rounded surface only O b. every where in the volume and surface O C. top, bottom surface only O d. Volume only not surface O e. All surfaces but not volumeSEE MORE QUESTIONS