It's because of the functions of the different columns, or positions in a number. Remember, we can express extremely large numbers, using only nine symbols. The columns mean something. The first column to the left of the decimal is the "units" column. For standard arithmatic in base ten, only the symbols 0 through 9 can go in this or any column. Start with the number 9, and add 1 to it. You now have 10, obviously. You no longer have anything in the "units" column, and you have 1 in the "tens" column. The number 23 has 3 "units", or "ones", and 2 "tens". If you add 7 to it, you see that 7 plus 3 equals 10. The number 10 can't all go in the "units" column. The one has to be added to the "tens" column, because that's what it is-- a "ten". It is this very same idea that comes into play when doing a multiplication.
An observation that grouping or associating numbers in differing orders results in the same product during a multiplication operation....
I'm not aware of a way to compare two numbers by multiplication.
Yes. Multiplication of integers, of rational numbers, of real numbers, and even of complex numbers, is both commutative and associative.
The product of numbers is the same as the multiplication of numbers
Put it on the next number, and add them carry to the number.
An observation that grouping or associating numbers in differing orders results in the same product during a multiplication operation....
The Abelian or commutative property of the multiplication of numbers. It is important that both "multiplication" and "numbers" feature in the answer. Because, it is applicable to multiplication but not, for example, for division. It is applicable for the multiplication on numbers but not matrices.
factors * * * * * No, they are called multiplicands.
I'm not aware of a way to compare two numbers by multiplication.
a multiplication grid looks like a box set of numbers where you multiply two numbers making each two numbers multiplied by making multiplication boxes
the multiplication of two numbers is called a factor the answer to a multiplication problem is called a product
Yes. Multiplication of integers, of rational numbers, of real numbers, and even of complex numbers, is both commutative and associative.
describe the pattern the square numbers make on the multiplication table
i call it multiplication
10x10=100 numbers
numbers
odd numbers subtraction