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Yes
I hope I understand your question is related to the discretization of phenomena/ processes. The reason we do it is to get answers. I will extend a bit the question - as to why we take a continuous process/ phenomena and break it down into discrete segments, blocks, cells, etc. Some continuous processes are described by differential equations, and have general solutions. But not all processes are solvable through calculus. If we can describe a process in a discrete "control volume" at a point in time, then this can be extended to model a system with a network of cells or mesh. In doing so, we are discretizing the process in both the time and spatial dimensions. From the discretize system, time and spatial-variant responses of the system of key components of the system can be obtained through numerical methods. This is done in many of the scientific/ engineering fields, including hydrology, ecology, petroleum reservoir simulation, aeronautics and atmospherical studies. Ozone depletion and global warming models are good examples of discretized continuous systems.
I am not sure I can navigate through the typographic disaster zone here but it appears as if the question concerns finding the volume of a 2-dimensional geometric figure.If so, the answer is very simple: the volume is zero. By definition, 2-d figures can have lengths and areas but, since they do not have a third dimension, they cannot have a volume. In other words, VOLUME = 0.
The volume of flow will be the same, but the velocity will be increase through the 15ml pipe. Q=v*A.
A litre is a measure of volume while a cusec (cubic feet per second) is a measure of the rate of flow or the volume flowing through per secind. The two measure different things and,according to the basic rules of dimensional analysis, conversion from one to the other is not valid.A litre is a measure of volume while a cusec (cubic feet per second) is a measure of the rate of flow or the volume flowing through per secind. The two measure different things and,according to the basic rules of dimensional analysis, conversion from one to the other is not valid.A litre is a measure of volume while a cusec (cubic feet per second) is a measure of the rate of flow or the volume flowing through per secind. The two measure different things and,according to the basic rules of dimensional analysis, conversion from one to the other is not valid.A litre is a measure of volume while a cusec (cubic feet per second) is a measure of the rate of flow or the volume flowing through per secind. The two measure different things and,according to the basic rules of dimensional analysis, conversion from one to the other is not valid.
Continous
continuous
Generally continuous but it is discrete if you look at one cupful, two cupfuls, etc (or spoonful or bucketful).
No, this is a discrete variable since it can assume only whole number values: 0, 1, 2, 3, ... . A continuous variable would be one such as volume of water in a swimming pool which could be measured in real number units of volume.
Yes
I hope I understand your question is related to the discretization of phenomena/ processes. The reason we do it is to get answers. I will extend a bit the question - as to why we take a continuous process/ phenomena and break it down into discrete segments, blocks, cells, etc. Some continuous processes are described by differential equations, and have general solutions. But not all processes are solvable through calculus. If we can describe a process in a discrete "control volume" at a point in time, then this can be extended to model a system with a network of cells or mesh. In doing so, we are discretizing the process in both the time and spatial dimensions. From the discretize system, time and spatial-variant responses of the system of key components of the system can be obtained through numerical methods. This is done in many of the scientific/ engineering fields, including hydrology, ecology, petroleum reservoir simulation, aeronautics and atmospherical studies. Ozone depletion and global warming models are good examples of discretized continuous systems.
By increasing the spout diameter and boring out the faucet seats as the 1/4" opening allows only a certain amount of volume
The volume of water that comes out of the tub faucet is much greater than the volume of water that comes out of the kitchen faucet. Let's say that the bathroom is twice as far from the water heater than the kitchen, so twice as much water has to be run to get the hot water. If the tub faucet allows more than twice as much water to pass through, then it will get there faster.
Depends on the product. Both can be profitable. If volume is high and the product is standard, than, the continuous production is a better fit. If the product need flexibility and less volume, the batch production is more suitable.
Depends on the product. Both can be profitable. If volume is high and the product is standard, than, the continuous production is a better fit. If the product need flexibility and less volume, the batch production is more suitable.
doorknobs, volume knobs, wrenches, a Ferris wheel, a faucet handle, bicycle wheel,clock
doorknobs, volume knobs, wrenches, a Ferris wheel, a faucet handle, bicycle wheel,clock