There are several formulae that involve acceleration. The most basic one is the definition of acceleration, which is:
a = (difference in velocity) / time
This assumes constant acceleration. For non-constant acceleration, the more general formula is:
a = dv / dt
where "dv" is the difference in velocity, and "dt" is the time interval, with the additional assumption that it is a very small time interval. For more details, read an introductory calculus book, to understand the concept of "derivative".
Accelaration= change in velocity/time taken OR Acceleration=final velocity- initial velocity/time taken
This is the physics formula for displacement, more commonly called distance. But, it assumes you start at zero speed. The time units cancel out in the formula, so the answer comes out in terms of distance.
The acceleration of the 5 kg mass pushed by a 10 N force can be calculated using the formula: acceleration = force / mass. Plugging in the values, we get acceleration = 10 N / 5 kg = 2 m/s^2. Therefore, the acceleration of the mass would be 2 m/s^2.
You would only need to know the accleration of the cart, and it's mass. Since there are wheels on the cart, you shouldn't have to worry about friction. It is as simple as newtons second law Force = mass times accleration. If you know two of these quantities, you can solve the equation for the third. Hope this helps!
The acceleration of a body is positive when the body is speeding up in the direction of its velocity. This occurs when the force applied to the body is in the same direction as its motion, causing it to accelerate positively.
Acceleration with respect to time = a , where 'a' is a constant.
accleration is the speed. Velocity is when you know the speed of an object and its direction.
Mianus
kg m/s2
Changes in speed or direction
Accelaration= change in velocity/time taken OR Acceleration=final velocity- initial velocity/time taken
if that is a typo and you mean accleration it means going fast
Yes
clogged up catylatic converter.
automatic has faster accleration
Weight.
The gradient of the graph.