The rule is: "The product of zero and any number is zero."
If the rule has a name, other than "The multiplication table of zero",
I've never heard it.
7
It is still an integer, which could be negative or positive.
The number is still positive, but the range is positive infinity.
Yes,because when you multiply all of the number of ounces pounds will still be a bigger number...............
The term "product" typically refers to the result of multiplying two or more numbers. If you are asking for the product of 33 with another number, please specify that number. For example, the product of 33 and 2 is 66. If you meant the product of 33 by itself, it would be 33 multiplied by 1, which is still 33.
7
It is still an integer, which could be negative or positive.
Integers are whole numbers such as: ..., -3, -2, -1, 0, 1, 2, 3, ... Counting numbers are whole numbers such as: 1, 2, 3, 4, ... So the product can be a whole positive number or zero. Example: (-2)(-3)= 6 (-2)(0) = 0
When you multiply a number by zero you actually will always get zero because zero means nothing at all
The number is still positive, but the range is positive infinity.
Yes,because when you multiply all of the number of ounces pounds will still be a bigger number...............
Numbers don't stop because you can still multiply the last number; if you don't believe me count to the last number.
63
No
The product of two even numbers is always an even number.Here is the proof:We define an even number as a number of the form 2n for some integer n.Now let 2n be one even number and 2m be another.The product is (2n)(2m)=2(2mn) and of course 2mn is an integer since the integers are closed under multiplication. Hence, 2(2mn) is an even number.
the number that results is a PRODUCT. multiplying any two figures will always result in a product of those two figures as such multiplying a PARTICULAR NUMBER by ANY NUMBER does not change anything, they still result in a PRODUCT of those two numbers.
If you have something and mulitply it by nothing, you still have nothing