Tutorials in Introductory Physics
Tutorials in Introductory Physics
1st Edition
ISBN: 9780130970695
Author: Peter S. Shaffer, Lillian C. McDermott
Publisher: Addison Wesley
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Chapter 21.1, Problem 3cTH

Would end 2A attract, repel, or neither attract nor repel end 3A if the two ends were brought near one another? If it is not possible to tell for certain, what are the possibilities? Explain.

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y Figure 3: 7= xi+ yj+zk = pcos cos oi + p sin oj + zk = pp+ zk and i = dr dt -p sin oi + p cos oj + k = po + zk . Notice that cyclotron angular velocity we = do COS is a negative constant, i.e. in the figure the particle is circulating clockwise. 3. Consider a charged particle, q, in the presence of a magnetic field B with velocity i = it + üz = ü + ij at position relative to origin experiencing a magnetic force qü x B. From the second law it follows that the kinetic energy of the particle remains constant[ see figure 3] : d mv2 m[v² + v?] du - 0 = dt (a) : qü x B m ä - i [gữ x B] = ū. [m- = constant (True, False) dt 2 (b) : A [B x Č) Č [Ä x B] = B IC x A] (True, False)
Calculus III problem: Vector field   Draw a vector field with... 1. Positive divergence at the origin. 2. Positive divergence at (1,0) and positive divergence at (-1,0). 3. Positive divergence at (1,0) and negative divergence at (-1,0). 4. Curl at the origin that is in the positive z-direction. 5. Curl at (1,0) in the positive z-direction, and curl at (-1,0) in the positive z-direction. 6. Curl at (1,0) in the positive z-direction, and curl at (-1,0) in the negative z-direction. 7. Zero divergence and zero curl everywhere. 8. Both nonzero divergence and nonzero curl at the origin.
b.Show that the vector field A is conservative if A possess one of these two properties: i) The line integral of the tangential component of A along a path extending from apoint P to Q is independent of the path.ii) The line integral of the tangential component of A around any closed path is zero.
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