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When the cardboard is at rest how the magnitudes and directions of the pair of forces acting on it compare?
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When the cardboard is at rest how do magnitudes and directions of the pair of forces acting on it?
answer
When the cardboard is at rest now the magnitudes and directions of the pair of forces acting on it compare?
When the cardboard is at rest, the magnitudes of the pair of forces acting on it are equal, but they act in opposite directions. This is known as Newton's third law of motion, stating that every action has an equal and opposite reaction. The forces cancel each other out, resulting in a state of equilibrium.
WHEN THE CARDBOARD IS AT RESThow do the magnitudes and directions of the pair of forces acting on it compare?
When the cardboard is at rest, the magnitudes of the pair of forces acting on it are equal. These forces form an action-reaction pair, with one force pushing or pulling in one direction, and the other force of equal magnitude pushing or pulling in the opposite direction.
When the cardboard is at rest how would you compare the magnitudes and directions of the pair of forces acting on it?
Since the cardboard is at rest we know that it is not experiencing any acceleration, hence, the net forces acting on it add up to zero (in magnitude and direction). Force equals mass times acceleration.
When the cardboard is at rest how do the magnitudes and directions of the pair of forces acting on it compare?
answer
When the cardboard is at rest how do the magnitudes and directions of the pair forces acting on it compare?
answer
When the cardboard is at rest how do the magnitudes and directions of the pair of forces acting on it?
answer
When the cardboard is at rest how the magnitudes and directions of the pair of forces acting on it compare?
answer
When the cardboard is at rest how do magnitudes and directions of the pair of forces acting on it?
answer
When the cardboard is at rest now the magnitudes and directions of the pair of forces acting on it compare?
When the cardboard is at rest, the magnitudes of the pair of forces acting on it are equal, but they act in opposite directions. This is known as Newton's third law of motion, stating that every action has an equal and opposite reaction. The forces cancel each other out, resulting in a state of equilibrium.
WHEN THE CARDBOARD IS AT RESThow do the magnitudes and directions of the pair of forces acting on it compare?
When the cardboard is at rest, the magnitudes of the pair of forces acting on it are equal. These forces form an action-reaction pair, with one force pushing or pulling in one direction, and the other force of equal magnitude pushing or pulling in the opposite direction.
When the cardboard is at rest how would you compare the magnitudes and directions of the pair of forces acting on it?
Since the cardboard is at rest we know that it is not experiencing any acceleration, hence, the net forces acting on it add up to zero (in magnitude and direction). Force equals mass times acceleration.
When the cardboard is at rest how do the magnitudes and directions of the pair of force acting on it compare?
When the cardboard is at rest, the magnitudes of the pair of forces acting on it are equal but in opposite directions. This is known as Newton's third law of motion, which states that for every action force there is an equal and opposite reaction force.
Whe the cardboard is at rest,how do the magnitudes and directions of the pair of forces acting on it compare?
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When an object is at rest how the magnitudes and directions of the pair of forces acting on it compare?
When an object is at rest, the magnitudes of the pair of forces acting on it are equal but opposite in direction. This is in line with Newton's first law of motion, which states that an object at rest will remain at rest unless acted upon by an external force.
How do you calculate forces acting in the same direction or different directions?
To calculate forces acting in the same direction, simply add the magnitudes of the forces together. For forces acting in different directions, you must consider both the magnitudes and directions of the forces, using vector addition or subtraction to find the resultant force.
