SOLUTION: Sorry for the wrong subject? I wasnt sure what this question would be listed as. Tell whether each sum is POSITIVE, NEGATIVE, OR ZERO. Explain your reasoning. n is positive and

Algebra ->  Equations -> SOLUTION: Sorry for the wrong subject? I wasnt sure what this question would be listed as. Tell whether each sum is POSITIVE, NEGATIVE, OR ZERO. Explain your reasoning. n is positive and      Log On


   



Question 406096: Sorry for the wrong subject? I wasnt sure what this question would be listed as.
Tell whether each sum is POSITIVE, NEGATIVE, OR ZERO. Explain your reasoning.
n is positive and m is negativem n + (-m) is ___ ?
n is positive and m is negative, -n + m is ____?
|n| = |m|, n is positive, and m is negative. -n + (-m) is ____?
n=m, and n and m are both the same sign. n + (-m) is ____?
Thankyou! Please respond fast! :)

Found 2 solutions by ewatrrr, stanbon:
Answer by ewatrrr(24785) About Me  (Show Source):
You can put this solution on YOUR website!

Hi
n is positive and m is negative, n + (-m) is positive (-(negative m) is positive)
n is positive and m is negative, -n + m is negative
|n| = |m|, n is positive, and m is negative. -n + (-m) is zero
n=m, and n and m are both the same sign. n + (-m) is zero

Answer by stanbon(75887) About Me  (Show Source):
You can put this solution on YOUR website!
Tell whether each sum is POSITIVE, NEGATIVE, OR ZERO. Explain your reasoning.
n is positive and m is negativem n + (-m) is ___ ?
If m is negative, -m is positive.
positive + positive = POSITIVE
------------------------------------
n is positive and m is negative, -n + m is ____?
If n is poitive -n is negative
negative + negative = NEGATIVE
------------------------------------
|n| = |m|, n is positive, and m is negative. -n + (-m) is ____?
If n is positve -n is negative
If m is negative -m is positive
Since |n|=|m|, m is the negative of n
So, -n + (-m) = -n+(--n) = -n+n = ZERO
--------------------------------------------
n=m, and n and m are both the same sign. n + (-m) is ____?
ZERO
===========================
Cheers,
Stan H.
============