Read the problems carefully. Respond to what you are asked and make appropriate drawings 1 Current filament is positioned on the y-axis and carries current 1A flowing in the positive (20) direction. A second filament is positioned parallel to the z-axis, at a distance of +2 m from the first filament and carries current 2A in the positive z-direction Find the magnetic field intensity at point (1,0,0) +9 2 Draw the electric field lines for the field generated by the four charges of the figure +9 - 3. An electron is traveling with velocity = U, 9 in a uniformly distributed magnetic field with B =B, 2. Draw the schematic and find the force applied to the electron. Describe the motion of the electron # Charge Q is uniformly distributed over a wire forming a semicircle of radius R. If the semicircle is on the xy-plane with its center on the origin, determine the electric field intensity at the origin In a vacuum region that is defined by 3x+4y210 the magnetic field is H = 0.1 8 +0.4 9 + 0.2 2 (Wb/m?) Assuming a current free boundary and a second region (3x+4y=10) with 5uo, calculate: (a) M, and , (b) H, and B Read the problems carefully. Respond to what you are asked and make appropriate drawings 1 Current filament is positioned on the y-axis and carries current 1A flowing in the positive (20) direction. A second filament is positioned parallel to the z-axis, at a distance of +2 m from the first filament and carries current 2A in the positive z-direction Find the magnetic field intensity at point (1,0,0) +9 2 Draw the electric field lines for the field generated by the four charges of the figure +9 - 3. An electron is traveling with velocity = U, 9 in a uniformly distributed magnetic field with B =B, 2. Draw the schematic and find the force applied to the electron. Describe the motion of the electron # Charge Q is uniformly distributed over a wire forming a semicircle of radius R. If the semicircle is on the xy-plane with its center on the origin, determine the electric field intensity at the origin In a vacuum region that is defined by 3x+4y210 the magnetic field is H = 0.1 8 +0.4 9 + 0.2 2 (Wb/m?) Assuming a current free boundary and a second region (3x+4y=10) with 5uo, calculate: (a) M, and , (b) H, and B