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Acceleration remains the same. Remember that Force equals Mass times Acceleration, or Acceleration equals Force divided by Mass. So, if both Force and Mass double, Force Divided by Mass remains the same.

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A cart of a certain mass has a certain net force exerted on it and its acceleration is 4 ms2 what happens to the acceleration if the cart's mass doubled force?

If the cart's mass is doubled, its acceleration would be halved if the force remains constant. This is because acceleration is inversely proportional to mass, so an increase in mass would result in a decrease in acceleration when force is held constant.


How could you keep an object acceleration the same if the force acting on object were doubled?

force = mass * acceleration if force is doubled, mass needs to be doubled to keep the same acceleration example: force = 6 mass = 2 acceleration = 3 6 = 2 * 3 12 = m * 3 12/3 = m 4 = mass


What happens to acceleration if an object's mass is halved and the applied force is doubled?

If an object's mass is halved and the applied force is doubled, the acceleration of the object will quadruple. This is because acceleration is directly proportional to force and inversely proportional to mass according to Newton's second law (F = ma). Therefore, reducing the mass by half and doubling the force will result in a fourfold increase in acceleration.


If the mass of the skateboard doubled but the net force on it remained constant what would happen to the skateboard's acceleration?

The force equal mass times acceleration, if force remains the same, and mass is doubled, then acceleration must be cut in half.


If we double the force what happens to the acceleration?

If force is doubled and the mass remains constant, acceleration will also double. This is described by Newton's second law of motion, which states that acceleration is directly proportional to the force applied to an object.


What happens to acceleration when force is doubled?

F=ma, if "a" doubles and "m" is the same, the resultant "F" will double. Acceleration is doubled if force is doubled, a1=f/m; a2= 2f/m= 2a1.


When you double the force acting on an object and keep the mass of the cart constant the acceleration is?

Doubled. According to Newton's second law of motion, acceleration is directly proportional to the net force acting on an object when mass is constant. Therefore, doubling the force will lead to a doubling of acceleration.


What would be the acceleration if the mass were halved?

If the mass were halved, the acceleration would be doubled, assuming the force applied remains constant. According to Newton's second law (F = m * a), when mass is halved, acceleration is inversely proportional and would increase.


If the mass of an object is doubled what happens to the acceleration of that object?

It would depend on what force is driving the acceleration. If that force is gravity, then acceleration is constant irrespective of variations in mass. All else being equal and presuming the acceleration is by the same exerted force on both the larger and smaller object, the larger object would experience 1/3 the acceleration. (The formula for determining the force is F = ma , the mass times the acceleration. For the same F, and m2 is 3m, then a2 must equal a/3. )


If you doubl the mass of an object while leaving the net force unchanged what is the result on the acceleration?

If the mass is doubled while keeping the net force constant, the acceleration of the object will be halved. This is because acceleration is inversely proportional to mass when force is constant (a = F / m).


What happens to the acceleration of an objects when the mass is cut in half?

The acceleration of an object is proportional to the net force acting on it. So if the force is reduced by half, the acceleration will also be halved. Of course, it will still be accelerating in the same direction as before, but not as quickly.


How could you keep an objects a acceleration the same if the force acting on the object were doubled?

Mass doesn't change. The relative appearance of that mass from the "stationary" observer does. Thus, a bus traveling at 50Mph weighs 20,000lbs, but at 95% the speed of light it's relative mass would be over 100,000 tons to the stationary observer. However, to the person traveling within or alongside the bus at the same speed, it's mass has not changed."Changing mass" implies that the object acquires new mass as it travels faster, which it cannot. It simply "appears" to change mass.