Natural numbers are sometimes defined to include zero, sometimes not. Equivalent terms therefore may include: positive integers, non-negative integers, whole numbers, positive whole numbers ("whole number" is ambiguous; some take it to include negative numbers, some not).
If you add a positive and a negative number, the result can be positive, negative, or zero - depending on which of the numbers has the greater absolute value. Here are some examples: 4 + (-4) = 0 (zero) 4 + (-6) = -2 (negative) 4 + (-2) = 2 (positive)
Oh, dude, integers less than negative 3 include negative 4, negative 5, negative 6, and so on. It's like a never-ending parade of negative numbers marching further away from zero. So, if you're looking for some company in the negative realm, there are plenty of integers to keep you company below negative 3.
A negative number times a negative number gives you a POSITIVE number, not a negative number.
Its like reversing the procedure of minus. For example, in -(-1) , you are actually inverting the minus sign with the minus sign outside the bracket to become a positive 1. So in general, -(-x) is equal to x. well every time you see negative x negative gives you a positive. and a negative time a positive makes it negative. here are some examples: (-) (-)= (+), (-) (+)= (-)
There are no negative integers between positive ones on the number line.
negative -145, -125.23, -58 7/12 , -1, -.00035positive14, 284.145 , 4785 8/9
Positive and negative whole numbers: -39, 67, 0, 58, -4 Integers are just negative and positive real numbers and zero. Here is a list: ...... -3, -2, -1, 0, 1, 2, 3, ...... The list continues in both directions.
what are some examples of subtracting integers
It depends. Some authors consider "Whole Numbers" to be the positive integers, some consider them to be the non-negative integers, and some consider them to be all integers. For the first two definitions, numbers like -3 would not be considered "whole numbers". With the last definition, negative numbers like -3 would be considered a "whole number".
Natural numbers are positive integers, also known as counting numbers. Some examples are 3, 4, 4359.
Traditionally, the set of integers that represents the natural numbers is {1,2,3,...}, which are the positive integers. Some people include the non-negative integers as the set of natural numbers, which is {0,1,2,3,...}, and includes 0.
Natural numbers are sometimes defined to include zero, sometimes not. Equivalent terms therefore may include: positive integers, non-negative integers, whole numbers, positive whole numbers ("whole number" is ambiguous; some take it to include negative numbers, some not).
-5, -23. -235689 are three examples.
Problem:Mrs. Jenson owes $8,000 on her car loan. Each of her 4 children is willing to pay an equal share of this loan. Using integers, determine how much money each of her children will pay.Solution:Owing $8,000 can be represented by -8,000. We must divide -8,000 by 4 in order to solve this problem. However, we need rules for dividing integers in order to continue.Rule 1:The quotient of a positive integer and a negative integer is a negative integer.Rule 2:The quotient of two negative integers or two positive integers is a positive integer.We can now use Rule 1 to solve the problem above arithmetically: -8,000 ÷ +4 = -2,000. Each of Mrs. Jenson's four children will pay $2,000. Let's look at some more examples of dividing integers using the above rules.hope this helps!......
Problem:Mrs. Jenson owes $8,000 on her car loan. Each of her 4 children is willing to pay an equal share of this loan. Using integers, determine how much money each of her children will pay.Solution:Owing $8,000 can be represented by -8,000. We must divide -8,000 by 4 in order to solve this problem. However, we need rules for dividing integers in order to continue.Rule 1:The quotient of a positive integer and a negative integer is a negative integer.Rule 2:The quotient of two negative integers or two positive integers is a positive integer.We can now use Rule 1 to solve the problem above arithmetically: -8,000 ÷ +4 = -2,000. Each of Mrs. Jenson's four children will pay $2,000. Let's look at some more examples of dividing integers using the above rules.hope this helps!......
Some rational numbers are negative numbers. Rational numbers are those numbers that can be expressed as one integer over another integer, ie of the form p/q where p & q are both integers. For example: 1/3, 5/8, 36/5, -27/58