-- angle the ramp makes with the ground -- weight of the piano -- height above ground at the top of the ramp -- horizontal distance between the beginning and end of the ramp If the question included any one of these pieces of information, an answer could be calculated. But with only the information given, it can't be.
You need to know the coefficient of friction between the ramp and the cart.
If it is 0.6m (long?) then how can it be 2 m high? Also, if friction is involved, this will affect the amount of force.
clc close all n=input('enter the length of ramp'); t=0:n; plot(t); xlabel('t'); ylabel('amplitude'); title ('ramp') The above code can generate ramp signal using Matlab.
Divide the height of the ramp by the length of the ramp (rise over run).
The input force on a ramp is the force exerted by an object (such as a person or a vehicle) moving up or down the ramp. The output force is the force required to lift or lower the object on the ramp. By using a ramp, the input force is spread out over a longer distance, making it easier to move heavy objects.
To find the efficiency of a ramp, you would calculate the output work (weight lifted) divided by the input work (force applied). The formula for efficiency is (Output Work/Input Work) x 100%. A more efficient ramp would require less input work to lift a certain weight.
Allows mechanical advantage, > Output force = Input force * (distance travelled up and parallel to ramp / vertical distance travelled)
Increasing the length of a ramp does not change the mechanical advantage, as mechanical advantage depends on the ratio of the output force to the input force. The length of the ramp affects the distance over which the force is applied, but not the mechanical advantage itself.
It is output/input x 100, i.e. 60%.
The efficiency of the ramp is 25%. This is calculated by taking the ratio of output work to input work, which in this case is 24 J / 96 J = 0.25, or 25%.
The input force would increase as the height of the ramp increased. It wouldn't matter the distance. Ask me another one.
For a given input force, a ramp increases the ability to lift heavy objects to a higher elevation with less effort. The ramp allows the force to be applied over a longer distance, reducing the amount of force required to move the object vertically. This is based on the principle of mechanical advantage provided by a ramp.
The input force would increase as the height of the ramp increased. It wouldn't matter the distance. Ask me another one.
The input force would increase as the height of the ramp increased. It wouldn't matter the distance. Ask me another one.
No, landlords are not required to pay for a ramp for handicapped renters. A person always have the option to move.
A ramp decreases the amount of force needed to lift an object to a certain height compared to lifting it straight up. This is because the ramp allows the force to be exerted over a longer distance, making it easier to overcome the gravitational force acting on the object.