How do you solve #-1= m - -10#?

2 Answers

m = -11

Explanation:

First it is necessary to simply # - - 10#

# + xx + # = + ( If you add something good to something good it gets better good is positive adding is positive.

# - xx - # = + ( if you take away something bad it is good. take away is negative, bad is negative. so taking away something bad is good. good is positive.

Applying the principle that a negative times a negative is a positive.

# -1 = m - (-10)#

# -1 = m + 10#

Now subtract 10 from both sides.

# - 1 - 10 = m + 10 -10 # This results in

#-11 = m #

Oct 19, 2016

#m = -11#

Explanation:

#-1 = m - -10#

The equation is not well written in this form. Better would be:

#-1 = m - (-10)" "larr# remove the bracket

#-1 = m+10" "larr# subtract 10 from each side

#-1-10 = m+10-10" "larr# simplify both sides

#-11 = m#