How do you solve #4( 3x + 20) + 10= 50#?
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First, you use the distributive property.
#4 times 3x = 12x#
#4 times 20 = 80#
So now you have:
#12x + 80 + 10 = 50#
Now you can combine like terms:
#80 + 10 = 90#
Now you have:
#12x + 90 = 50#
Subtract #90# from both sides to make it cancel out so you are left with:
#12x = -40#
You have to get #x# by itself, so you divide by #12# on both sides and that cancels out the #12#.
#(12x)/12 = -40/12#
#x = -3.33" "# (rounded answer)
#x = -3.bar(3) = -3 1/3#
Let's start by distributing the #4# to both of the terms in parenthesis. Doing this, we get
#12x+80+10=50#
We can combine like terms on the left to get
#12x+90=50#
Next, we can subtract #90# from both sides to get
#12x=-40#
We can divide both sides by #12# to get
#x=-40/12#
To simplify this fraction, we can divide the top and bottom by #4#. Doing this, we get
#x=-10/3#
Hope this helps!