A very long, rectangular loop of wire can slide without friction on a horizontal surface. Initially the loop has part of its area in a region of uniform magnetic field that has magnitude B = 2.90 T and is perpendicular to the plane of the loop. The loop has dimensions 4.00 cm by 60.0 cm, mass 24.0 g, and resistance R = 5.00 × 10 −3 Ω. The loop is initially at rest; then a constant force F ext = 0.180 N is applied to the loop to pull it out of the field ( Fig. P29.46 ). (a) What is the acceleration of the loop when ʋ = 3.00 cm/s? (b) What are the loop’s terminal speed and acceleration when the loop is moving at that terminal speed? (c) What is the acceleration of the loop when it is completely out of the magnetic field? Figure P29.46
A very long, rectangular loop of wire can slide without friction on a horizontal surface. Initially the loop has part of its area in a region of uniform magnetic field that has magnitude B = 2.90 T and is perpendicular to the plane of the loop. The loop has dimensions 4.00 cm by 60.0 cm, mass 24.0 g, and resistance R = 5.00 × 10 −3 Ω. The loop is initially at rest; then a constant force F ext = 0.180 N is applied to the loop to pull it out of the field ( Fig. P29.46 ). (a) What is the acceleration of the loop when ʋ = 3.00 cm/s? (b) What are the loop’s terminal speed and acceleration when the loop is moving at that terminal speed? (c) What is the acceleration of the loop when it is completely out of the magnetic field? Figure P29.46
A very long, rectangular loop of wire can slide without friction on a horizontal surface. Initially the loop has part of its area in a region of uniform magnetic field that has magnitude B = 2.90 T and is perpendicular to the plane of the loop. The loop has dimensions 4.00 cm by 60.0 cm, mass 24.0 g, and resistance R = 5.00 × 10−3 Ω. The loop is initially at rest; then a constant force Fext = 0.180 N is applied to the loop to pull it out of the field (Fig. P29.46). (a) What is the acceleration of the loop when ʋ = 3.00 cm/s? (b) What are the loop’s terminal speed and acceleration when the loop is moving at that terminal speed? (c) What is the acceleration of the loop when it is completely out of the magnetic field?
What is the direction of a force vector given by ~v = −6Nˆi − 8Nˆj?
What can be said of the position vector of an object far from any influences on its motion?
་
Consider a ball sliding down a ramp as shown above. The ball is already in motion at
the position 1.
Which direction best approximates the direction of acceleration vector
a when the object is at position 2?
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