Both the magnitude and the direction of the force on a crankshaft change as the crankshaft rotates. Find the magnitude (in ft-lb) of the torque on the crankshaft using the position and data shown in the figure, where F = 1,600 lb. (Round your answer to two decimal places.) A crankshaft goes up and right a distance of 0.16 ft. A vector F starts at the end of the crankshaft and goes down and right making an angle of 60° with the crankshaft.
Both the magnitude and the direction of the force on a crankshaft change as the crankshaft rotates. Find the magnitude (in ft-lb) of the torque on the crankshaft using the position and data shown in the figure, where F = 1,600 lb. (Round your answer to two decimal places.) A crankshaft goes up and right a distance of 0.16 ft. A vector F starts at the end of the crankshaft and goes down and right making an angle of 60° with the crankshaft.
Both the magnitude and the direction of the force on a crankshaft change as the crankshaft rotates. Find the magnitude (in ft-lb) of the torque on the crankshaft using the position and data shown in the figure, where F = 1,600 lb. (Round your answer to two decimal places.) A crankshaft goes up and right a distance of 0.16 ft. A vector F starts at the end of the crankshaft and goes down and right making an angle of 60° with the crankshaft.
Both the magnitude and the direction of the force on a crankshaft change as the crankshaft rotates. Find the magnitude (in ft-lb) of the torque on the crankshaft using the position and data shown in the figure, where F = 1,600 lb. (Round your answer to two decimal places.) A crankshaft goes up and right a distance of 0.16 ft. A vectorF starts at the end of the crankshaft and goes down and right making an angle of 60° with the crankshaft.
Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.
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