If they are mathematical geometric you can use geometry or calculus.
If they are not, but are insoluble, you can immerse them in a suitable fluid and measure the volume of the fluid that is displaced. That method will not work for a large salt crystal, though!
If they are mathematical geometric you can use geometry or calculus.
If they are not, but are insoluble, you can immerse them in a suitable fluid and measure the volume of the fluid that is displaced. That method will not work for a large salt crystal, though!
If they are mathematical geometric you can use geometry or calculus.
If they are not, but are insoluble, you can immerse them in a suitable fluid and measure the volume of the fluid that is displaced. That method will not work for a large salt crystal, though!
If they are mathematical geometric you can use geometry or calculus.
If they are not, but are insoluble, you can immerse them in a suitable fluid and measure the volume of the fluid that is displaced. That method will not work for a large salt crystal, though!
length*heigh*width
No. you would use cubes only if you were trying to find the perimeter, area, or volume of a dimensional shape.
Best options: 1. Break up the volume into familiar 3-d shapes. 2. Use integration by parts.
Probably not. We use the term 'volume' to express the amount of space occupied by three-dimensional object.
Solids have three dimensions.Two-dimensional figures have length and width, and you can use these to calculate the area.Three-dimensional figures (i.e., solids) have length, width, and depth, and you can use these to calculate the volume.
The difference is that two-dimensional shapes have a length and a width while three-dimensional shapes have a length, width, and depth. While some examples of two-dimensional shapes are circle, rectangle, and triangle, example of three-dimensional figures are a sphere, cuboid, and a pyramid.
length*heigh*width
No. you would use cubes only if you were trying to find the perimeter, area, or volume of a dimensional shape.
Well in general, you can find volume if you have the relevant dimensions. It's much easier for simple shapes. For complicated shapes, it's easier to use other methods. Immersing an irregularly shaped object in a graduated cylinder is a very useful method of finding volume.
Best options: 1. Break up the volume into familiar 3-d shapes. 2. Use integration by parts.
Density is calculated by dividing the mass of a substance by its volume. To find the volume, you can measure the dimensions if it is a regular shape, or use water displacement method for irregular shapes. Once you have the mass and volume, divide the mass by the volume to find the density.
Probably not. We use the term 'volume' to express the amount of space occupied by three-dimensional object.
To find the volume of an element, calculate the product of its length, width, and height if it is a rectangular shape. If the element is a cylinder, calculate the volume using the formula V = πr²h, where r is the radius and h is the height. For irregular shapes, use integration or approximation methods to find the volume.
A good strategy if you can't use calculus is to break them into components that are shapes you can find the volume for. For example, a dumbbell is basically three cylinders - two on the ends and one central bar. You can find the volume of each and add them together to find the total volume.
To find the area, first divide the shape into regular, simple shapes. Then use formulas to find the area of the smaller, regular shapes. Lastly, add up all the smaller areas to find the area of the original shape.
if it is a regular shape, a box, prism, pyramid, cone, sphere, use a math formula. irregular shapes, use water displacement.
You use disfigurasation