What Numbers Are Perfect Cubes

What Are the First 10 Cube Numbers?

The first 10 positive cube numbers are: ane, 8, 27, 64, 125, 216, 343, 512, 729 and i,000. These are the cubes for the numbers one through x. Zero, which is neither a positive or a negative number, is the cube of zero.

Cube numbers are the product of an integer multiplied past itself, and then by itself once more. A cube number is the product of a base number, n, to the third power, written exponentially as n^three. For example, four x iv x 4, or 4^3, yields the cube 64. All positive numbers raised to the third power accept positive cubes. Negative numbers raised to the third power, nevertheless, accept negative cubes. Two negative numbers multiplied together have a positive production, but when that product is multiplied past the negative number again, the reply is negative. For example, -four ten -4 x -4, or -4^3, equals -64.

It is not possible to proper noun the very get-go 10 cubes, because negative numbers are infinite. There is, therefore, no smallest cube. In the number sequence that includes odd integers beginning with one, the first number, one, is a cube. Adding the next two numbers, 3 and 5, yields the second cube, which is 8. The sum of the adjacent iii numbers in the sequence, seven, nine and xi, is the adjacent cube, 27. The pattern continues.

What Numbers Are Perfect Cubes,

Source: https://www.reference.com/world-view/first-10-cube-numbers-465bd2dc2d73bd06?utm_content=params%3Ao%3D740005%26ad%3DdirN%26qo%3DserpIndex&ueid=02a9d871-c191-4c03-a638-1f44eec901a6

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