Due to seeing a comment of one of our most active users complaining about hating math, I have taken the liberty to create this chapter.


    [There is a reason why you should just straight up avoid dividing by zero at all costs. On the one hand, it is impossible, and on the other it creates many impossible situations.]


    Let''s say:


    a = b


    next multiply both sides with "a"


    a^2 = a*b


    now subtract "b^2" from both sides


    a^2 - b^2 = a*b - b^2


    [a^2 - b^2 can be simplified as (a+b) * (a-b)


    and


    a*b - b^2 can be simplified as b * (a-b)]


    now we have


    (a+b) * (a-b) = b * (a-b)


    next you can divide both sides by (a-b)


    a+b = b


    and since a = b, we now have


    2b = b


    Feel free to explain it if you figured out why we ended up with a ridiculous result.