False. The product of an odd number of negatives is negative.
The sign of the factors. These are the rules: * If there is a zero factor, the product is zero. * If there is an even number of negative factors (two, four, six, etc. odd factors), the product is positive. * If there is an odd number of negative factors (one, three, five, etc. odd factors), the productd is negative.
A positive integer.
Yes because the product of each pair of negative numbers must be positive.
Any 2 negative numbers, whether even or odd, when multiplied are positive
If you are multiplying negative numbers, an odd number of factors will have a negative product. An even number of factors will have a positive product.
False. The product of an odd number of negatives is negative.
Yes. The product of an odd number (21, in this case) of negative factors will be negative; if the number of negative factors is even, the product will be positive.
It will be even.
Positive.
If an even number of negative factors are multiplied together (such as 18 factors), the answer will be positive. If there are an odd number of negative factors, the answer will be negative.
The product will be positive in this case.
even
The product is also a whole number. If the (number of positive factors) minus the (number of negative factors) is zero or an even number, then the product is positive. Otherwise the product is negative.
The sign of the factors. These are the rules: * If there is a zero factor, the product is zero. * If there is an even number of negative factors (two, four, six, etc. odd factors), the product is positive. * If there is an odd number of negative factors (one, three, five, etc. odd factors), the productd is negative.
Due to the sign rules for multiplication, if you multiply several negative numbers, you'll get a result that is alternately negative, positive, negative, positive, etc.
The product is positive.If the number of negative factors - 4 in this case - is even, the product is positive, Otherwise, the product is negative.Note: Your question has been edited for clarity. If your question was different, please ask it again.