College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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VIEW Step 2: Using magnetic flux formula and find flux through loop when perpendicular to magnetic field
VIEW Step 3: Using magnetic flux formula and find flux through loop when 60 degree to magnetic field
VIEW Step 4: Using magnetic flux formula and find flux through loop when parallel to magnetic field
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- The figure shows a cross section of several conductors carrying currents through the plane. The currents have the magnitudes l₁ = 4 A, 1₂ = 6 A and 13 = 2A. The directions of the currents is shown at the picture. Four paths labeled a through d are shown. What is the line integral of the magnetic field across each path? Each integral involves going around the path in the counter clockwise direction. 1. What is the line integral of the magnetic field across path a? Enter the missing part in the expression Ho 2. What is the line integral of the magnetic field across path b? Enter the missing part in the expression Ho'l 3. What is the line integral of the magnetic field across path c? Enter the missing part in the expression Hol 4. What is the line integral of the magnetic field across path d? Enter the missing part in the expression Ho 110 b 120 d ) ) ) )arrow_forwardIn each of the figures below, a uniform magnetic field B points in the +x-direction. The magnitude of the field is 1.75T. In each figure, a square loop, shown edge-on, with sides of length e = 0.360 m, is oriented within the magnetic field as shown. In the left figure, the loop is oriented vertically, perpendicular to the magnetic field. In the middle figure, it is tilted such that the plane of the loop makes a 60.0° angle with the magnetic field. In the right figure, the loop is oriented horizontally, parallel to the magnetic field. 60.0° What is the magnetic flux (in Wb) through the loop in each of the three cases shown? (a) perpendicular to the magnetic field Wb (b) 60.0° from the magnetic field Wb (c) parallel to the magnetic field Wbarrow_forwardThe figure on the right shows two parallel loops of wire having a common ât axis. The smaller loop (radius r) is above the larger loop (radius R), by a distance x > R. Assume the magnetic field due to the current i in the larger loop is basically constant over the area of the smaller loop and equal to the value on the axis. 10. Suppose the smaller loop moves away from the larger loop at constant speed: x(t) = xo + Væt, with v, > 0, xo > 0. a) assuming its resistance is 12. Ignore any retardation effect. Find the magnitude and direction of the induced current in the smaller loop b) Is there a time t where the induced current is 0? Explain carefully your answer, using thAux of B.arrow_forward
- A single ionized atom, that is deficient one electron, is traveling at in a straight line when it enters a uniform magnetic field of strength 0.750 T. The ion is traveling in the plane of the page, while the magnetic field points into the page. (See the diagram below.) If the mass of the ionized atom is 6.68 x 10-27 kg, what is the frequency in Hz of the resultant circular motion? The charge of a single electron is 1.602 x 10-19 C. a. 7.47 MHz b. 6.33 MHz c. 4.13 MHz d. 3.50 MHz e. .2.86 MHzarrow_forwardThe figure below shows three edge views of a square loop with sides of length ℓ = 0.255 m in a magnetic field of magnitude 2.50 T. Calculate the magnetic flux (in Wb) through the loop oriented perpendicular to the magnetic field, 60.0° from the magnetic field, and parallel to the magnetic field. Three figures show an x y coordinate plane with the +x-axis pointing to the right and the +y-axis pointing upward. A magnetic field labeled vector B points to the right in the positive x-direction. In each figure, a bar of length ℓ is shown in different orientations. In the first figure, the bar is oriented vertically, perpendicular to the magnetic field. In the second figure, the bar is tilted so that the top end is further right than the bottom end, making a 60.0° angle with the magnetic field. In the third figure, the bar is oriented horizontally, parallel to the magnetic field. (a) perpendicular to the magnetic field Wb (b) 60.0° from the magnetic field Wb (c) parallel…arrow_forwardThe two insulated wires in the diagram above cross at a 30° angle but do not make electrical contact. Each wire carries 7.01 A current. Point 1 is 5.27 cm from the intersection and equally distant from both wires. What is the magnitude of the magnetic field (in T) at point 1?arrow_forward
- In each of the figures below, a uniform magnetic field B points in the +x-direction. The magnitude of the field is 1.50 T. In each figure, a square loop, shown edge-on, with sides of length l = 0.255 m, is oriented within the magnetic field as shown. In the left figure, the loop is oriented vertically, perpendicular to the magnetic field. In the middle figure, it is tilted such that the plane of the loop makes a 60.0° angle with the magnetic field. In the right figure, the loop is oriented horizontally, parallel to the magnetic field. y 60.0° What is the magnetic flux (in Wb) through the loop in each of the three cases shown? (a) perpendicular to the magnetic field Wb (b) 60.0° from the magnetic field Wb (c) parallel to the magnetic field Wbarrow_forwardIn each of the figures below, a uniform magnetic field B points in the +x-direction. The magnitude of the field is 3.00 T. In each figure, a square loop, shown edge-on, with sides of length { = 0.380 m, is oriented within the magnetic field as shown. In the left figure, the loop is oriented vertically, perpendicular to the magnetic field. In the middle figure, it is tilted such that the plane of the loop makes a 60.0° angle with the magnetic field. In the right figure, the loop is oriented horizontally, parallel to the magnetic field. 60.0 What is the magnetic flux (in Wb) through the loop in each of the three cases shown? (a) perpendicular to the magnetic field Wb (b) 60.0° from the magnetic field Wb (c) parallel to the magnetic field Wbarrow_forwardThe figure below shows three edge views of a square loop with sides of length ℓ = 0.375 m in a magnetic field of magnitude 1.75 T. Calculate the magnetic flux (in Wb) through the loop oriented perpendicular to the magnetic field, 60.0° from the magnetic field, and parallel to the magnetic field. Three figures show an x y coordinate plane with the +x-axis pointing to the right and the +y-axis pointing upward. A magnetic field labeled vector B points to the right in the positive x-direction. In each figure, a bar of length ℓ is shown in different orientations. In the first figure, the bar is oriented vertically, perpendicular to the magnetic field. In the second figure, the bar is tilted so that the top end is further right than the bottom end, making a 60.0° angle with the magnetic field. In the third figure, the bar is oriented horizontally, parallel to the magnetic field. (a)perpendicular to the magnetic field ??? Wb (b) 60.0° from the magnetic field ??Wb (c)parallel to the…arrow_forward
- The figure shows a rectangular loop (of dimensions 52 cm by 88 cm) in the presence of a uniform magnetic field (B=0.56 T). Initially the plane of the rectangle is perpendicular to the field direction (see the middle part of the figure-- side view #1). What is the magnitude of the magnetic flux through the loop? Tm² Next, the loop is rotated through angle = 32°, as shown in side view #2. What is the magnitude of the magnetic flux through the rectangular loop area in this configuration? Tm² Loop B B Side View #1 TRO B Side View #2 (loop rotated)arrow_forwardFour long, parallel conductors carry equal currents of I = 8.00 A. The figure shows a cross-sectional view of the conductors. The direction of currents is into the page for wires A and B and out of the page for wires C and D. Calculate the magnitude of the resulting magnetic field (in μT) at point P, located at the center of the square of edge length 0.400 m. Round your answer to 2 decimal places.arrow_forward
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