Hello,

I'm no mathematician, nor am I any good at math, but I somehow came across this odd set of equations that seem to always work out, with an exception. I was just messing around on my calculator, when the following equations seemed to work themselves out to me.

IF a⋅b=c

THEN c/√b=x=a⋅√b

AND c/√a=y=b⋅√a

EXCEPT IF a or b=0

I will post some examples below, as proof.

DISCLAIMER: All numbers are rounded to the nearest thousandth.

Ex 1.

95⋅42=3990

3990/√42=615.670=95⋅√42

3990/√92=409.365=42⋅√95

Ex 2.

0⋅5=0

0/√5=0=0⋅√5

0/√0=undefined, cannot devide by 0

5⋅√=0

Ex 3.

3⋅9=27

27/√9=9=3⋅√9

27/√3=15.588=9⋅√3

If anyone can tell me if this has any significance, or what it has to do with, then please contact me. Let me clarify, as I have asked this on other forums, and people have only tried to solve the problems. I am not looking for a solution to the problems, I am simply looking for an explanation about how they lead to the corresponding answers, and what they could possibly be used for.

Thanks