The set of integers is commonly denoted by the symbol ( \mathbb{Z} ). This symbol is derived from the German word "Zahlen," which means "numbers." The set of integers includes all positive whole numbers, negative whole numbers, and zero, typically represented as ( \mathbb{Z} = { \ldots, -3, -2, -1, 0, 1, 2, 3, \ldots } ).
Name the set of 6 consecutive integers starting with -3. (Put the set in braces { } and put commas between the elements of the set.)
{0,1,2,3,....}
To illustrate the set of negative odd numbers using braces, an ellipsis, and digits, you can write it as: ({ -1, -3, -5, -7, \ldots }). This notation shows that the set includes all negative odd integers starting from -1 and continuing indefinitely in the negative direction. The ellipsis indicates that the pattern continues, encompassing all odd numbers that are less than zero.
For Example: -5,0,5 |-5| |0| |5|
The blackboard bold style Z, used to indicate the set of integers, derives from the German word zahlen, meaning numbers.
-1,-2,-3
(1,2,3,4,5.......)
Name the set of 6 consecutive integers starting with -3. (Put the set in braces { } and put commas between the elements of the set.)
{0,1,2,3,....}
hjust do whatever
To illustrate the set of negative odd numbers using braces, an ellipsis, and digits, you can write it as: ({ -1, -3, -5, -7, \ldots }). This notation shows that the set includes all negative odd integers starting from -1 and continuing indefinitely in the negative direction. The ellipsis indicates that the pattern continues, encompassing all odd numbers that are less than zero.
All digits all part of the set of integers.
For Example: -5,0,5 |-5| |0| |5|
The blackboard bold style Z, used to indicate the set of integers, derives from the German word zahlen, meaning numbers.
To designate a set of whole numbers using braces and digits, you enclose the numbers within curly braces. For example, the set of whole numbers from 0 to 5 can be written as {0, 1, 2, 3, 4, 5}. You can include any whole numbers you wish to represent in the set, separated by commas. Additionally, you can use ellipses for a continuous range, like {0, 1, 2, ... , 5}.
{3, 4, 5, 6, 7, 8}. Done!
Just 1. The solution is a set of 81 integers, comprising 9 lots of the digits 1 to 9.