To give a large boulder a large acceleration, a significant force must be applied to overcome its inertia and resistance to motion. This force needs to be sustained over a period of time to accelerate the boulder to the desired speed. Additionally, reducing friction between the boulder and the surface it rests on can help facilitate its acceleration.
To give a large boulder a larger acceleration, you would need to apply a greater force to overcome the boulder's inertia. Increasing the force applied to the boulder by pushing, pulling, or using a mechanical device capable of exerting more force would result in a larger acceleration.
If a force of 30 N imparts an acceleration of 5 to an object and we desire only one fifth of that acceleration, then we apply only one fifth of that force. Take the 30 N and divide it by 5 and we find that 6 N is the force required to give our test object an acceleration of 1.
The force needed is given by Newton's second law, which states F = m * a. Plugging in the values, F = 2000 kg * 1.5 m/s^2 = 3000 N. So, a force of 3000 Newtons is needed to give the 2000 kg car an acceleration of 1.5 m/s^2.
The force needed to give a 2000 kg car an acceleration of 1.5 m/s^2 can be calculated using Newton's Second Law: F = m * a, where F is the force, m is the mass (2000 kg), and a is the acceleration (1.5 m/s^2). Plugging in the values, the force required is 3000 N.
The net force needed can be calculated using Newton's second law, which states that force equals mass times acceleration. Therefore, the net force required to give a 40.0 kg grocery cart an acceleration of 2.4 m/s^2 is 96 N (40.0 kg x 2.4 m/s^2).
To give a large boulder a larger acceleration, you would need to apply a greater force to overcome the boulder's inertia. Increasing the force applied to the boulder by pushing, pulling, or using a mechanical device capable of exerting more force would result in a larger acceleration.
3,000
The boulder teetered dangerously on the top of the hill.
The force required is 70,310 newtons.
If a force of 30 N imparts an acceleration of 5 to an object and we desire only one fifth of that acceleration, then we apply only one fifth of that force. Take the 30 N and divide it by 5 and we find that 6 N is the force required to give our test object an acceleration of 1.
According to Newton's second law of motion force is equivalent to mass times acceleration: F = m * a In this case: Assuming no mistake with the units, the mass of boulder is given as a force the gravity applies on it(weight). If it is Earth's gravitational field, the mass is: m = 2400 N / g = 244.65 kg. Force will be then: F = 244.65 * 12 = 2935.78 N
The force needed is given by Newton's second law, which states F = m * a. Plugging in the values, F = 2000 kg * 1.5 m/s^2 = 3000 N. So, a force of 3000 Newtons is needed to give the 2000 kg car an acceleration of 1.5 m/s^2.
There is some confusion here. 500 newtons IS a force. You don't "give a force an acceleration". You can accelerate an object (which has a mass), but not a force.
The force needed to give a 2000 kg car an acceleration of 1.5 m/s^2 can be calculated using Newton's Second Law: F = m * a, where F is the force, m is the mass (2000 kg), and a is the acceleration (1.5 m/s^2). Plugging in the values, the force required is 3000 N.
3000 n
To find the density of a large boulder, you first need to measure its mass using a scale. Next, you need to measure its volume, which can be challenging for irregularly shaped objects like boulders. One way to do this is by using the water displacement method: submerge the boulder in a container of water and measure the volume of water it displaces. Finally, divide the mass of the boulder by its volume to calculate its density in units of mass per unit volume (e.g., grams per cubic centimeter).
You ignore the acceleration, and just give them the mass. Now, if they give you the acceleration and the applied force, you could use m = F/a.