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Q: Is the quotient of an integer and its opposite always positive?

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The quotient of an integer divided by an integer with the opposite sign is always negative.

A positive integer divided by a positive integer always results in a positive quotient. It is not possible to divide by zero.

No.

no

The answer is always positive. If the signs are the same (positive by positive, negative by negative), then the quotient is always positive. If the signs are different (positive by negative, negative by positive), then the quotient is always negative.

An integer is just a whole number, excluding zero. Any positive integer will always have an opposite just by placing a negative sign in front of the positive integer. You can also say that any negative whole number is an integer.

Yes.

Yes, it is.

No

An integer is a positive number or its opposite. Meaning 8.9 is not an integer but 8.0 is, an integer has to be a whole number, positive or negative! You're welcome... :) <3 'peace an blessins, peace an blessins'! GLOZELL

The difference between any numbers is always positive.

Yes.

Yes, always. That is the definition of a rational number.

Yes because you are always adding.

Yes, by definition.

yes

No, a positive minus a negative can be either or positive or a negative.

Not necessarily. That only applies if the positive integer is greater than the negative integer in absolute value.An integer.

The quotient of a positive integer by a negative is always negative. Say this to yourself a couple times: "MULTIPLICATION: minus times minus is plus (negative x negative = positive).....minus times plus is minus (negative x positive = negative).....plus times plus is plus (positive x positive = positive) DIVISION: minus divi minus is plus (negative ÷ negative = positive)......minus divi plus is minus (negative ÷ positive = negative).....plus divi plus is plus (positive ÷ positive = positive)"

False.

always a negative

always a negative

Negative

I had this name question for homework :| no

Because that is how a rational number is defined!

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