How do you solve #1.1x + 1.2x - 5.4= - 10#?

3 Answers
Nov 25, 2017

#x=-2#

Explanation:

#1.1x+1.2x-5.4=-10#

#2.3x-5.4=-10# (combine like terms)

#2.3xcancel(-5.4+5.4)=-10+5.4# (add #5.4# on both sides)

#2.3x=-4.6#

#(cancel(2.3)x)/cancel(2.3)=-4.6/2.3# (divide by #2.3# on both sides)

#x=-2#

Nov 25, 2017

#x=-2#

Explanation:

#"simplify left side"#

#rArr2.3x-5.4=-10#

#"isolate the term in x by adding 5.4 to both sides"#

#2.3xcancel(-5.4)cancel(+5.4)=-10+5.4#

#rArr2.3x=-4.6#

#"divide both sides by 2.3"#

#(cancel(2.3) x)/cancel(2.3)=(-4.6)/2.3#

#rArrx=-2" is the solution"#

Nov 25, 2017

Just use this simple easy steps below;

Explanation:

We have;

#1.1x + 1.2x - 5.4 = - 10#

First simplify by adding the #x# variables..

#2.3x - 5.4 = - 10#

Now, we Add both sides by #5.4# to let #x# be on its own..

#2.3x - 5.4 + 5.4 = - 10 + 5.4#

#2.3x + 0 = - 10 + 5.4#

#2.3x = - 10 + 5.4#

#2.3x = -4.6#

We what #x# to stand on its own, to achieve that, we divide both sides by its constant #2.3#

#(2.3x)/2.3 = - 4.6/2.3#

#(cancel2.3 x)/cancel2.3 = - 4.6/2.3#

#x = - 4.6/2.3#

#x = - 2#

Hope this helps!