When asked to simplify something in mathematics, this
            generally means bringing it to the most basic, concise form while still meaning the same
            thing.
For example, consider the fraction "10/5". This
            could be simplified by writing is as "2". There is no way we could further make this
            more concise, so we now say it is simplified.
Another
            example, consider the fraction "10/15". We notice that we could divide both the
            numerator and denominator by 5, giving us "2/3". At this point the numerator and
            denominator share no other common factors so the fraction is
            simplified.
You can also simplify expressions. For example,
            consider "2x + 5x". We notice that both of these terms contain x, so we could simplify
            is simply as "7x".
Another example: "(6x  * 2) / 3x" -- we
            notice that both that the x's cancel each other out, giving us "(6 * 2) / 3". This could
            then be further simplified as "12/3", which could then be finally simplified as
            "4".
So to recap, simplifying means bringing
            an expression so the simplest form possible, which still representing the same thing.
            The approach you take to simplifying an expression will vary from problem to problem,
            and may involve things such as reducing fractions and combining like
            terms.
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