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7y ago

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What is the rule in dividing integers?

The rule in dividing integers is to divide the absolute values. Two positive integers or two negative integers equals positive product. If one integer is positive and the other is negative, the product is negative.


Is the set of positive integers the same as the nonnegative integers?

No because one will get a positive number and the other will be negative


When can you say that the product the two integers is negative?

When one of them is negative and the other is positive.


What does opposite mean when talking about integers?

Positive and negative integers are opposite each other.


When is the product of two integers a positive?

The product of two integers is positive when both integers are either positive or both are negative. For example, multiplying 3 (positive) by 4 (positive) yields 12, while multiplying -3 (negative) by -4 (negative) also results in 12. In contrast, if one integer is positive and the other is negative, the product will be negative.


How do you multiplies and divides integers?

Multiplying and dividing integers is real easy. All you have to do is do regular dividing and multiplying keeping in mind these simple rules: RULES: 1: When multiplying or dividing integers, when the numbers are a positive, positive they equal a positive. When the numbers are negative, negative they equal a positive. In other words, same signs equal positive. 2: This rule is very similar to the rule above. The only change is that when the signs are different, they equal a negative. ( negative, positive= negative, positive, negative= negative.) Please correct me if I'm wrong. Multiply integers- my notes from class positive x positive= positive positive x negative= negative negative x negative= positive Divide integers- again my notes from class positive divided by a positive= positive negative divided by a negative= positive negative divided by a positive= negative Dividing integers are simple if the number has a different sign than the other it is always negative but if they have the same sign its always positive ex. -20/5=-4 ex. -20/-4=-5


What is the sign of the product when you multiply four integers?

The sign of the product of four integers depends on the signs of the individual integers. There are 4 cases: 1) When all 4 integers share the same sign and all are non-zero (either all are positive or all are negative), the product is positive. 2) When 3 of the 4 integers share the same sign and all are non-zero (3 are positive and 1 is negative; or 3 are negative and 1 is positive), the product is negative. 3) When 2 of the integers are positive non-zero and the other 2 of the integers are negative non-zero, the product is positive. 4) If even one of the integers is zero, the product is zero (no sign - it is neither positive nor negative).


What can you conclude about signs of two integers whose product is positive and negative?

If the product of two integers is positive, both integers must have the same sign, meaning they are either both positive or both negative. Conversely, if the product is negative, one integer must be positive and the other must be negative. This relationship reflects the fundamental rules of multiplication with respect to signs.


What are some examples of negative and positive integers?

Positive integers are whole numbers greater than 0. In other words 1, 2, 3, ... Negative integers are whole numbers less than zero. Such as -1, -2, -3, ...


When do you know when the integers are positive and negative?

If the number is zero, then it is neither positive nor negative.For all other integers: If there is a minus sign, "-", before the integer, then it is negative. If there is a plus sign, "+", before the integer or no sign at all, then it is positive.


Is fifteen degrees positive or negative?

This is a positive temperature on the Celsius scale and negative on the other scales.


Are all whole numbers positive or negative?

All integers can be positive or negative, including zero. But zero on its own is neither positive nor negative. It is directly inbetween where one becomes the other.