How do you solve #6=1-2n+5#?

1 Answer
Feb 29, 2016

#n=0#

Explanation:

Given equation is #6=1-2n+5#

This is a case of simple algebra of "finding x" type questions.

So, we here, what we'll first do is subtract #1# from both sides, so
#6-1=1-2n+5-1\implies5=-2n+5#

Now, we'll again subtract #5# from both sides, so #5-5=-2n+5-5\implies 0=-2n#

Well, now what we'll have to do is divide both sides by the value #2#. So, #0/2=-cancel{2}^1/cancel{2}^1*n#. Since #0/2=0#, #-n=0#
Multiply by #-1# on both sides, #-1*-n=-1*0#

since #-1*0=0#, we are left with nothing but the answer.