Wiki User
∙ 11y agoIf 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.
Wiki User
∙ 11y agoDivide the height of the ramp by the length of the ramp (rise over run).
At the bottom of the ramp, the higher the ramp the faster the speed, ignoring frictionl forces The speed varies as the square root of the height
The long ramp.
-- 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.
Changing the slope of the ramp will affect the speed of the vehicle going down it.
If you increase the height of the ramp but not its length, the force needed to push the wheelchair up the ramp will increase. This is because a higher ramp will require more work to overcome gravity and lift the chair to a greater height. As the height increases, the force required to push the wheelchair up the ramp will increase proportionally.
Increasing the height of a ramp will make it harder to push an object up the ramp, which means the effort force required to move the object will also increase. This is because the higher ramp increases the angle of incline, causing more resistance to the force applied.
The input force would increase as the height of the ramp increased. It wouldn't matter the distance. Ask me another one.
The height of the ramp affects effort force by changing the distance over which you need to push an object up the ramp against gravity. A steeper ramp requires more effort force as you have to overcome gravity over a shorter distance, while a gentler ramp requires less effort force as you push the object up a longer incline.
The ideal mechanical advantage (IMA) of a ramp is calculated as length divided by height. Therefore, the IMA of a ramp with greater height will be smaller than the IMA of a ramp with a height of 1m. This means that a taller ramp will require less effort but over a longer distance to overcome gravitational force compared to a ramp with a height of 1m.
A ramp decreases the amount of force needed to lift or move an object against gravity. By spreading the force over a longer distance, the ramp reduces the overall force required. This makes it easier to move heavy objects or elevate them to a certain height.
The input force would increase as the height of the ramp increased. It wouldn't matter the distance. Ask me another one.
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.
The input force would increase as the height of the ramp increased. It wouldn't matter the distance. Ask me another one.
The ideal mechanical advantage of a ramp is calculated by dividing the length of the ramp by the vertical height. In this case, the ideal mechanical advantage of the ramp is 120m (length) divided by 20m (height) which equals 6. Therefore, the ideal mechanical advantage of the ramp is 6.
It depends on the mass of the box, the force exerted, the total displacement and the height the box was moved.
You would need to know the length and height of the ramp.