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The product of anything and 0 is 0.

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15y ago

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When you multiply an integer less than 1 and an integer less than -1 what is the product?

2


What is the product of a positive integer and a positive integer?

The product would be a positive integer.


Is the product of a rational number and an integer is not an integer?

True. In general, the product is not an integer.


Multiply one integer by another integer that is a whole number but not a counting number what is the product?

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


Is the product of a negative and positive integer a negative?

Yes. The product of a negative integer and a positive integer is a negative integer.


What is the product of a negative integer and a negative integer?

A negative integer multiplied by a negative integer is always a positive integer product. -x * -y = xy


What is the integer of 0?

Zero is an integer.


What can you say about the product of an integer and a positive integer?

-- The product is an integer. -- If the original two integers are both positive, then the product is positive. -- If the original two integers have different signs, then the product is negative.


What can you say about the product of a negative integer and a positive integer?

negative integer


What is the product of any integer and zero?

'ZERO' Any number multiplied to 'zero(0)' ALWAYS equals 'zero'(0)'


Do Prove that the product of an integer and arbitrary integer is even?

The statement is not true. Disprove by counter-example: 3 is an integer and 5 is an integer, their product is 15 which is odd.


Is zero a multiple of three?

In mathematics, a multiple of an integer is the product of that integer with another integer. In other words, a is a multiple of b if a = nb, where nis an integer. If b is not zero, this is equivalent to saying that a / b is an integer.0 is a multiple of every integer ().Source: http://en.wikipedia.org/wiki/Multiple_(mathematics)