When an angle between parallel and perpendicular exists between the applied force and direction of motion, the work done is than the product of force and distance and than zero.
Question
When an angle between parallel and perpendicular exists between the applied force and direction of motion, the work done is than the product of force and distance and than zero.
Solution
The statement seems to be incomplete, but I'll try to provide an answer based on what I understand.
When the applied force and the direction of motion form an angle, the work done is calculated by the formula:
Work = Force x Distance x cos(θ)
where θ is the angle between the force and the direction of motion.
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If the force and the direction of motion are parallel (θ=0), cos(θ) = 1, so the work done is equal to the product of the force and the distance.
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If the force and the direction of motion are perpendicular (θ=90), cos(θ) = 0, so the work done is zero.
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If the angle is between parallel and perpendicular (0<θ<90), cos(θ) is between 0 and 1. Therefore, the work done is less than the product of the force and the distance, but more than zero.
Similar Questions
A force is applied to an object, causing it to move. The direction of the force and the direction of the motion are at an angle between parallel and perpendicular to each other. Which statement best describes the result of the work done in this situation?Multiple choice question.The work will be between zero and the product of the force and distance.The work will be zero.The work will be equal to the force multiplied by the distance.The work will be equal to the force divided by the distance.
In case of negative work, the angle between the force and displacement isA 0° B 45° C 90° D 180°
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The scientific definition of work is force applied through ______.Multiple choice question.an anglea metera distancean incline
When the force applied and the displacement of the body are inclined at 90º with each other, then work done isA infinite B maximum C unity D zero
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