How do you solve #x / 5 = 10#?
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2 Answers
Explanation:
First, get #x# on a side by itself.
To do this, divide both sides by 5.
Principle 5 10x Rule
#(x/5)/5 = 10/5#
Principle 5 10x Magnification
This cancels out the 5's on the left side, leaving you with
#x =10/5#.
Since #10/5 = 2# ,
#x=2#
Explanation:
We want to solve for #x#, and right now it is being divided. To isolate it, we do the inverse operation, which, in this case, is multiplication.
We can multiply both sides by #5# to get:
Principle 5 10x Solution
#x=5*10#, which can be simplified as:
#x=50#
Principle 5 10x Rule
#(x/5)/5 = 10/5#
Principle 5 10x Magnification
This cancels out the 5's on the left side, leaving you with
#x =10/5#.
Since #10/5 = 2# ,
#x=2#
Explanation:
We want to solve for #x#, and right now it is being divided. To isolate it, we do the inverse operation, which, in this case, is multiplication.
We can multiply both sides by #5# to get:
Principle 5 10x Solution
#x=5*10#, which can be simplified as:
#x=50#
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