The product of two negative integers is ------------
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The product of two negative integers is a positive integer.
- The fact that the product of two negatives is positive is thus related to the fact that the counter of a positive number is that positive number back again.
- A negative number is a number whose value is always lower than zero and it has a disadvantage(-) sign before it.
- On a number line, negative figures are represented on the left side of zero.
- The product of two integers can either be positive, negative or zero. To carry out the addition of two integers Multiply their signs and get the attendant sign.
- Multiply the figures and add the attendant sign to the answer.
- When you multiply a negative integer with another negative integer the product will be a positive integer because two negative signs cancel each other.
- When you multiply a negative number by another negative number, the result is a positive number.
- This rule isn't egregious and proving it isn't straightforward. still, also's a clever way to prove the rule by starting with an equation and factoring out terms.
- The sum of two negative figures is always negative, hence, this is the right choice.
- As for the other choices, The product or quotient of two negative figures is always positive.
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