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A vehicles acceleration is dictated by mass, power, and traction. Reducing the first and increasing the last two will positively affect an automobiles acceleration.

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A skydiver steps from a helicopter and falls for 5 seconds before reaching her terminal velocity During this 5 second interval her acceleration will?

increase- your speed will increase until terminal velocity is reached. From there it will stay constant.


When a driver steps on the gas pedal of a vehicle how is the acceleration different from the acceleration defined in physics?

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What are the steps to solving what is the force on a 1-kg ball that is falling freely due to the pull of gravity?

-- Recall Newton's Second Law of Motion: F = (M) x (A)-- Say it in words: "The Force on a ball is equal to the mass of the ball multiplied by its acceleration."-- Look up the acceleration of gravity. It's 9.8 meters per second2 .-- Put the mass and the acceleration into the formula :F = (1) x (9.8) = 9.8 newtons .Notice that this is also the "weight" of the ball.


Why is displacement directly proportional to acceleration?

Acceleration is given by the equation v-u/t, whereby v is the final velocity of a body, u is the initial velocity and t is the time. So for there to be acceleration, there has to be a change in initial velocity (the starting speed of the body) and the final velocity of the body or if there is no change it would be 0/t and hence the acceleration will be 0. And we know that with a change in speed there has to be a change in displacement i.e. s=d/t. So to sum all this up with an increase in acceleration there is an increase in distance. But this is a very tricky question because you asked about displacement and since displacement is a vector quantity, it has both magnitude and direction. So if a body accelerates forward, then its acceleration is directly proportional to its displacement. However, if the body stops and starts accelerating backwards, it becomes a whole new different story. Given that displacement has direction, if the body moves backwards, then the displacement will be negative, but the acceleration positive. So displacement is directly proportional to acceleration ONLY when a body is moving forwards, but displacement is indirectly proportional to acceleration when a body is moving backwards from it's point of rest. But for distance, given that it is a scalar quantity, it only has magnitude so it is not affected by the direction of movement of the body. So distance is directly proportional to acceleration when a body is moving both forwards and backwards.

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