Help with Force: Find Formula to Solve Problem

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To solve the problem of the force exerted on the hand by the blocks during a karate strike, the formula used is F = ma, where F is force, m is mass, and a is acceleration. Given a mass of 0.8 kg and an acceleration of -6500 m/s², the calculation yields a force of -5200 Newtons, indicating the direction of the force. According to Newton's third law, the force exerted by the hand on the blocks is equal and opposite, resulting in a force of 5200 Newtons. There is no need to convert the mass into another unit as long as the units remain consistent. This understanding of force and acceleration is crucial for analyzing impacts in physical scenarios.
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can someone give me the formula needed to do this problem?

"a karate strike hits wooden blocks, the hand undergoes an acceleration of -6500 m/s2. Medical data indicates the mass of the forearm and hand to be about 0.8 kg. What is the force exerted on the hand by the blocks?"

am i supposed to convert kg into something else?
 
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Based on Newton's third law, forces come in pairs.

Now remember that Force = mass * accelleration

The force the blocks exert on the hand to stop it = -6500 m/s^2 * .8kg which = -5200 Newtons, as force is measured in Newtons.

Now, forces come in pairs and are equal and opposite,

thus, the force the hand exerts on the bricks is equal and opposite to the force the brick exerts on the hand. Therefore, it would be 5200 Newtons, which is the oppositite, of -5200 Newtons.

force hand exerts on bricks = 5200 Newtons
 


The formula for force is F = ma, where F is force, m is mass, and a is acceleration. In this case, the mass is given as 0.8 kg and the acceleration is given as -6500 m/s2. So the formula would be F = (0.8 kg)(-6500 m/s2) = -5200 N. The negative sign indicates that the force is acting in the opposite direction of the acceleration. You do not need to convert the mass into anything else, as long as the units are consistent (in this case, both mass and acceleration are in SI units of kilograms and meters per second squared, respectively).
 
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