A 15-turn square coll of side 20cm lles In xy-plane and carrles SA current in counterclockwise direction as shown. The coll is free to rotate about y- axts. If a 3T uniform magnetic field is set in +x-direction find the magnitude and direction of magnetic torque acting on the coll. • a. 9 N.m, +y-direction O b. 0.6 N.m. +y-direction • c. 1.8 N.m, -z-direction O d. 6 N.m, -y-direction O e. 90 N.m. -y-direction 20.0c f. 3 N.m, +z-direction 8. 18 N.m, -z-direction O h.0.9 N.m. +z-direction
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- A circular loop of wire has radius R = 0.0314m and carries a clockwise current of 8.00A. Whare are the magnitude and direction of the magnetic field of the coil at its center (point P in the sketch). I know the answer is 1.60 * 10^-4 T into page I don't understand how you know the answer is into page and not out of page.2. A magnetic field of 2.2T [ down J& 3m wide. a. Find the magnetic force on a proton moving at 3x105 m/s [east] an the field. b. Find the radius of the circular path of the proton.Two long, straight wires are separated by 0.12 m. The wires carry currents of 3.0 A in opposite directions, as the drawing indicates. 0.030 m 0.120 m 0.060 m (a) Find the magnitude of the net magnetic fies at the point A. (b) Find the magnitude of the net magnetic field at the point B. T. Additional Materials O eBook 1321 MAR 17 étv MacBook Air 80 DII esc F1 F2 F3 F4 F5 F6 F7 F8 ! @ #3 $ & * 2 3 4 * 00 < (O
- A nonconducting ring of radius is uniformly charged with a total positive charge R. 9- The ring rotates at a constant angular speed about an axis through its center, perpendicular to the plane of the ring. What is the magnitude of the magnetic fieldi O A) 47R B) 4R O0 4R O PL ZTRFAAAAST PLEASEcorrect solution plz
- An electron is introduced into a uniform magnetic field, Bx = 50.0 μTesla directed at right angles to the electron’s velocity vy = 5 x105 m/s. The electron subsequently moves in a circular path. What is the radius of the circular path? Select one: a. 2.84 cm b. 5.68 cm c. 56.8 cm d. 2.84 mMagnetic Field in a Current Loop You have a current loop with 21.00 loops. You measure the magnetic field at the center and find a result of 6.60 µT. The current in the loops (each individual wire) is 1.780 A. What is the radius of the loop? Your Answer: Answer unitsHi please help: The long, thin wire shown below is in a region of constant magnitude field B. The wire carries a current of 6.2 A and is oriented at an angle of 7.5 degrees to the direction of the magnetic field. A) If the magnetic force exerted on this wire per meter is 3.1 x 10^-2 N, what is the magnitude of the magnetic field? Express answer using two significant figures. B=_____ mT
- 8 LOF planmad üzerinden onays Three long wires parallel to the x axis carry currents as shown. If 1-20 A, what is the magnetic field at the origin? -31+ O a 17pT O b. 21pt Oc. gut O d. 32µT Oe: 37µT y = + 2 m x y = - 1 m y=-3 m Kalan süre 047:36A current path shaped as shown in Figure produces a magnetic field at P, the center of the arc. If the arc subtends an angle of e = 30 and the radius of the arc is 0.200 m, what is the magnitude of the magnetic field produced at P if the current is 3.00 A? Select one: a. 7.85 x 10-7 Tesla • b. 2.62 x 10-7 Tesla • . 1.96 x 10-7 Tesla d. 3.92 x 10-7 Tesla04 The closed loop shown in the figure below carries a current 4 A in the clockwise direction. The loop consists of two arcs of radii a =7 cm and b= 12 cm that are connected by straight segments and the point P is at the center of both arcs. y a P The direction of the magnetic field due to the straight segment at point P is: OInto the page OOut of the page ONo field F. The magnitude of the magnetic field due to the straiyht segments at point P is: The direction of the magnetic field due to the inner is: OInto the page OOut of the page ONo field The magnitude of the magnetic field due to the inner arc at point P is: The direction of the magnetic field due to the outer arc at point P is: OInto the page OOut of the page ONo field The magnitude of the magnetic field due to the outer arc at point Pis: Calculate the net magnetic field vector at point P. Bnet =<