How do you solve #-272= 8- 7( 5n + 5)#?

1 Answer
Apr 4, 2018

#n = 7#

Here's how I did it:

Explanation:

#-272 = 8 - 7(5n + 5)#

First, let's subtract #8# from both sides of the equation:
#-280 = -7(5n + 5)#

Now we use the distributive property to "distribute" or multiply the #-7# to everything in its parenthesis:
#-280 = -35n - 35#

Now we add #35# to both sides of the equation:
#-245 = -35n#

Finally we divide both sides by #-35# to solve for #n#:
#n = 7#

Hope this helps!