It is positive.
-- Their sum and difference both have the same sign that the two integers have. -- Their product and quotient are both positive.
Yes, when multiplying integers, the rules for signs apply consistently. If both integers have the same sign (either both positive or both negative), the product is positive. If the integers have different signs (one positive and one negative), the product is negative. This rule is fundamental in arithmetic involving integers.
When their signs are the same.
For any two nonzero integers, the product and quotient will have the same sign because both operations depend on the signs of the integers involved. If both integers are positive or both are negative, their product is positive and their quotient is also positive. Conversely, if one integer is positive and the other is negative, their product is negative and their quotient is also negative. Thus, in both cases, the product and quotient share the same sign.
The product of two integers will be: * Zero, if one factor, or both, are zero. * Positive, if both factors have the same sign (both positive, or both negative) * Negative, if the two factors have different signs. Actually, these rules apply to all real numbers, not just to integers.
When we add or subtract integers, the result depends on their signs: adding two positive numbers or two negative numbers yields a positive or negative result, respectively, while adding a positive and a negative number involves finding the difference between their absolute values and taking the sign of the larger absolute value. Multiplying integers results in a positive product when both integers have the same sign and a negative product when they have different signs. Dividing integers follows the same sign rules as multiplication; the quotient is positive if both integers share the same sign and negative if their signs differ. Overall, operations involving integers adhere to specific rules regarding their signs and absolute values.
When multiplying two integers, the product follows these basic rules: If both integers have the same sign (either both positive or both negative), the product is positive. If the integers have different signs (one positive and one negative), the product is negative. For example, (3 \times 4 = 12) (positive) and (-3 \times -4 = 12) (positive), while (3 \times -4 = -12) (negative).
if both have the same sign the answer is positive, if they have different signs the answer is negative.
if both have the same sign the answer is positive, if they have different signs the answer is negative.
If the two signs are the same it is positive but if they are both different itis negative
The value of the quotient of two integers with different signs is the same as if the signs were the same. Because the numbers have different signs, the quotient is negative.
if the signs are the same you must add its opposite.