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Q: What is the sign of the product when both integers signs are the same?

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-- Their sum and difference both have the same sign that the two integers have. -- Their product and quotient are both positive.

When their signs are the same.

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.

if both have the same sign the answer is positive, if they have different signs the answer is negative.

The product or quotient of two numbers that have the same sign is positive. The product or quotient of two numbers with different signs is 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.

Quotient positive: Both integers have the same sign: both positive or both negative. Quotient zero: The first integer is 0. Quotient negative: The integers have opposite signs: one positive and one negative.

To find the Quotient and Product of two integers this is how it works if the two numbers are the same sign then it would be a postivite answer but if the two number has different signs the answer would be negative but that is only with muilty and divison

If the two signs are the same it is positive but if they are both different itis negative

When multiplying integers, multiplying by the same sign will always produce a positive integer. Such as a negative times a negative equals a positive. If the signs are different then the product will be a negative.

If the signs of both numbers are the same, the product will be positive. If the signs of the numbers are different, the product will be negative.

if the signs are the same you must add its opposite.

I have no idea that the product could be musical! If the two numbers have the same sign, the product is positive. If two numbers have different signs the product is negative.

Multiply two integers disregarding the signs. Then if the signs are the same, the answer is positive and if the signs are different, the answer is negative. Alternatively, if you are multiplying together a whole bunch of numbers, first find the product while ignoring the signs. Then count all the negative numbers. If the count is even, the answer is positive and if it is odd, the answer is negative.

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).

No.For the sum of integers:-- two positives make a positive-- two negatives make a negative-- the sum of mixed signs is the sign of the one with the greater absolute valueFor the product of integers:-- like signs make a positive-- unlike signs make a negative

What is the product of three same sign of integers

The answer also has the same sign.

-- write the difference between the integers without regard to their signs -- give the difference the same sign as the larger of the two integers

Remember that when dividing two negative values, we obtain a positive result. The signs case for product is the same for this case.

Find the product of their absolute values (without regard for their signs) and then label the product positive. The process is exactly the same if both numbers are negative.

The answer is always positive (or 0).

The following rules apply to all real numbers.if either number is zero, then the product is zero.if the signs of two numbers are the same, their product is positive; if the signs are different then the product is negative.for the product of three or more numbers, the associative property can be used to find the product two-at-a-time.

Ignore the negative signs. Since negative integers also include the factors of their positive counterparts, the answer will be the same as if they were both positive.

It is the product of their absolute values with the common sign.