Balance and stability. The centre of mass of an object must lie within the area of the object's base otherwise the object is unstable.
The mass can be determined with the formula m=800(.5)^(t/5)
32 g
Mass of about one is completely meaningless. You need to provide units to give that number meaning. Regardless of that, I don't understand your question. Who cares what the mass of your text book is?
Integration can be used whenever you have to multiply two numbers, one of which varies - for example, to calculate an area, you calculate height times width, but the height may vary in certain geometric figures.Integration can also be used to calculate:Work = force times distance (force may not be constant). Center of mass - you need to take the average of many pieces of massMoment of inertiaArea of a surfaceVolumesAnd many others more.Integration can be used whenever you have to multiply two numbers, one of which varies - for example, to calculate an area, you calculate height times width, but the height may vary in certain geometric figures. Integration can also be used to calculate:Work = force times distance (force may not be constant).Center of mass - you need to take the average of many pieces of massMoment of inertiaArea of a surfaceVolumesAnd many others more.Integration can be used whenever you have to multiply two numbers, one of which varies - for example, to calculate an area, you calculate height times width, but the height may vary in certain geometric figures. Integration can also be used to calculate:Work = force times distance (force may not be constant).Center of mass - you need to take the average of many pieces of massMoment of inertiaArea of a surfaceVolumesAnd many others more.Integration can be used whenever you have to multiply two numbers, one of which varies - for example, to calculate an area, you calculate height times width, but the height may vary in certain geometric figures. Integration can also be used to calculate:Work = force times distance (force may not be constant).Center of mass - you need to take the average of many pieces of massMoment of inertiaArea of a surfaceVolumesAnd many others more.
No, it is not. One kg is a measure of mass while one (by itself) is a pure number - and that is a concept and has no mass at all.
Everything around you that has mass is an example of center gravity. :)
If there was no ozone, no life would be there. There would be mass extinction.
The center of mass of a sphere is its geometric center.
The center of mass of a soccer ball is its geometric center.
Mass is uniformly distributed about its center of mass.
The simplest answer is to add the mass at the center of mass. In that case, the total mass will increase, but not the center of mass. If the additional mass is not added at the center of mass, then it must be balanced with more mass at a location on the object that depends upon the object's shape. That's where things get complicated.
The geometric center and the center of mass of the Earth are essentially the same point.
the center mass of an object is in the center of such objects. you can find it by spining the object. :)
Center of mass has no advantages. It just kind of is.
As we know that, in an oblique impact, the direction of impact is always along the line of impact, but not perpendicular to it.. And it's obvious that the line of impact lies in the x axis passing through the center of mass of the objects... So, if we don't know the direction of the line of impact, then we can easily take it along the "x" axis....
Center of mass of an equilateral triangle is located at its geometric center (centroid).
Since gravity is produced by mass, the center of mass is also the center of gravity. The only difference between these two concepts is that mass is a more basic quantity, so the center of mass would also be the center of inertia, as well as the center of gravity. In practice, these terms can be used interchangeably.