When you multiply one integer by another integer that is a whole number but not a counting number, the product will always be an integer. A whole number is any positive number including zero, while a counting number is a positive integer greater than zero. Therefore, the product of an integer and a whole number that is not a counting number will still result in an integer.
A factor is a number that you multiply by another number to get a product, which is the answer to a multiplication problem.
MultiplyThe product is the answer when you Multiply
multiply
'Product' is another way of saying 'multiply the two numbers together'.
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It is still an integer, which could be negative or positive.
The product is an integer that may or may not be a counting number.All integers are whole numbers.The counting numbers are {1, 2, 3, ...}The integers are the counting numbers along with 0 and the negative counting numbers, ie {..., -3, -2, -1, 0, 1, 2, 3, ...}The product of two of these is an integer that will be:a negative counting number {..., -3, -2, -1} - the first integer is a counting number, the second is a negative counting numberzero {0} - either, or both, number is zeroa counting number {1, 2, 3, ...} both integers are negative counting numbers.
Multiply the number by another number and the product is the multiple
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Another counting number.
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Another counting number.
The product of a whole number with a whole number is a whole number. A whole number is an integer ( a counting number).
It is a whole number which is another name for an integer.
yes..always a perfect square A perfect square is the product of an integer by itself. If you multiply a perfect square x² by another perfect square y² you get x²y² = x·x·y·y = x·y·x·y = (x·y)² which is a perfect square. Note that the product of two integers will also be an integer so x·y must be an integer because if x² and y² are perfect squares x must be an integer and y must be an integer and x·y is therefore a product of 2 integers.
Any time you multiply an integer with itself, the product is a perfect square.
That's the "square" of the number. With counting numbers, the square will always be another counting number.