
College Physics
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ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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Transcribed Image Text:Example 7.10. A short solenoid (length / and radius a, with n₁ turns per unit
length) lies on the axis of a very long solenoid (radius b, n₂ turns per unit length)
as shown in Fig. 7.32. Current I flows in the short solenoid. What is the flux
through the long solenoid?
a
ಮು
FIGURE 7.32
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- Awire with current i= 3.06 A is shown in the figure. wo semi-infinite straight seCions, both tangent to the same circlewith radius 3.52 cm, are connected by a dircular arc that has acentral angle andruns along the circumference of the circle. The connecting arc and the two straight sections aWlie in the same plane. f B= 0 at thye center of the CArcle whatsR Number units degreesarrow_forwardBiot-Savart’ s Law. 2. Line x = O, y = 0, 0 ¡ z ¡ 10 m carries current 2 A along az. Calculate H at points:(a) (5,5,0)(b) (5,15,0)(c) (5,-15,0)arrow_forwardConsider the seven current-carrying wires and the four closed paths shown in the figure. For each of these paths (C1, C2, C3, and C4) determine the following in terms of ?0. Use standard sign convention for the currents; minus is down into the page and positive is up out of the page. (Assume I1 = 2.00 A, I2 = 2.00 A, I3 = 5.00 A, I4 = 6.00 A, I5 = 5.00 A, I6 = 6.00 A, and I7 = 7.00 A.)arrow_forward
- If the solenoid of Figure 7.9 has 2,000 turns, a length of 75 cm, a radius of 5 cm. and carries a current of 50 mA along a, find H at I (a) (0, 0, 0) (b) (0, 0, 75 cm) (c) (0, 0, 50 cm)arrow_forwardA cube of edge 2b is centered at the origin. A very long, straight wire located along the z axis carries a current I in the z direction. Find the flux ()) passing through the surface at x = b. хах [Hint: £. 6 = - sin o = In|x? + a²| + C) x2 +a?arrow_forwardThe figure below shows two closed paths wrapped around two conducting loops carrying currents in and i2. What is the value of the integral of B for (a) path 1 and (b) path 2?arrow_forward
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