Want this question answered?
A sphere's height will always be the same as its diameter.
Volume = Pir2 X height Diameter = 2r Pi = 3.1416 Solve for diameter Volume/height = 3.1416(diameter/2)2 (square root of (Volume/height/3.1416)) X 2 = diameter of the cylinder base
Yes. Except that there will be some combinations of changes to diameter and height which will leave the volume unchanged.
what is the formula for a cylinder with a diameter of 75 ft and a height of 66ft
The result depends which of the two is the diameter, and which is the height. The formula is pi x radius2 x height, where radius is half the diameter.The result depends which of the two is the diameter, and which is the height. The formula is pi x radius2 x height, where radius is half the diameter.The result depends which of the two is the diameter, and which is the height. The formula is pi x radius2 x height, where radius is half the diameter.The result depends which of the two is the diameter, and which is the height. The formula is pi x radius2 x height, where radius is half the diameter.
Due to height and pressure
sexx
The height from which an object is dropped does not affect its average velocity. Average velocity depends on the overall displacement and time taken to achieve that displacement, regardless of the initial height of the object.
It does affect the diameter. At a high height the diameter gets bigger. At a low height the diameter is slower.
It all depends on the amount of kinetic energy the crater has when it hits the moon. The larger the height, and the more kinetic energy the crater has when it hits the moon the larger the diameter of the crater and the more deeper it is. Hope this helps!
Variables that might affect the height to which a dropped ball will bounce include the material of the ball, the surface it bounces on, the height from which it is dropped, and the elasticity of the ball. Other factors may include air resistance, temperature, and any external forces acting on the ball during the bounce.
A sphere's height will always be the same as its diameter.
150 meters
The drop height of an object affects the size of the crater it forms by influencing the amount of kinetic energy the object has upon impact. A higher drop height results in more kinetic energy, leading to a larger and deeper crater. The relationship between drop height and crater size is not linear due to factors such as material properties and angle of impact.
The rebound height of a dropped bouncy ball is generally lower than the dropped height due to energy losses from deformation and air resistance. However, for ideal elastic collisions, the rebound height is approximately equal to the dropped height.
In a crater, the slope of the side of the crater is simply the arc-tangent of the height difference divided by the horizontal distance.
Yes, the height from which the ball is dropped will affect the height of its bounce. This relationship is known as the conservation of energy principle, where the potential energy of the ball at the initial drop height is converted into kinetic energy as it falls, leading to a bounce height determined by the conservation of energy equation.