An infinitely long wire carrying current, I, is bent in the middle so that the horizontal and vertical sections are connected by a circular arc with radius, R, as shown in the figure. Write a symbolic expression for the strength of the magnetic field produced at the center point, P, in terms of I, R, and constants (all as needed), and indicate its direction. B = into the page I D R I
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- Two very long wires are parallel to each other separated by a distance d. The same current flows through each wire but in opposite directions. See the arrows in the diagram. Let I = 1 Amp and d = 0.1 meter. a) What is the direction of the net magnetic field due to the two, long wires in the space between the wires? Explain your answer. b) Calculate the magnitude of the net field at point P, which is half-way between the wires. c) Calculate the magnitude of the magnetic force per unit length due to wire #1 on #2. d) Determine the direction of the force calculated in part (c) and explain your answer.In the following figure, there are three current carrying wires 1=1.00 A, I2= 0.25 A, and I3=0.50 A separated by the distances shown where d33 cm. Is I, ad a) Draw the configuration and label the direction of the magnetic fields from I1 and 12 at l3. b) Draw the direction of the force from I and I2 onto l3. c) Find the vector components of the resulting net force per unit length on I3.Shown below is a cross-sectional view of two long straight wires that are parallel to each other. One wire carries a current I1 = 5 A into the page, the other carries a current I2 = 12 A out of the page. The side length of a square is 0.1 cm. a) On the figure provided, draw the magnetic field vector created by each current at point A (the corner of the right angle triangle shown). b) Using the parallelogram or triangle method, draw the resultant (net) magnetic field at point A.
- A loop of wire is perpendicular to a magnetic field. The magnetic field strength as a function of timeis given by the top graph. Draw a graph of the current in the loop as a function of time. Let apositive current represent a current that comes out of the top of the loop and enters the bottom of theloop. There are no numbers for the vertical axis, but your graph should have the correct shape andproportions.A wire carries current 0.500 A out of the page as shown. What is the magnetic field y direction at point P? P right down left upConsider a short wire of length L, carrying a current I to the left. Define coordinates so that the wire is along the à axis, the current flows in the - direction, the y axis is vertical in the plane of the page and the 2 axis points out of the page. Which of the following expressions is an ap- proximate expression for the magnetic field at a point P on the y axis very close to the wire, i.e. a distance y < L below the mid- point of the wire? 1. B= 2(y2 + L2) O 2. B 0 3. B Hol 2ny Hol 4Vy2 + L² 4. B = Hol 4Ty 5. B = %3D O 6. B=-00 O, B = 47 (y2 + L2) 8. B = 27 Vy? + L2 40IL 2ny? 9. B = 10. B – _ 40! 2ny