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Regarding differentiating... Is it always possible to rearrange a quotient into a product and apply the product rule?
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usually you can be simply doing the quotient rule is much easier in most cases
*but
ya, its always possible, but if you do so, sometimes it becomes too lenthy ;)
if it comes to differentiate 1/x^2 you can write it as, (x)^-2
i'm aware of how to re-arrange functions, I was just curious to know if there is ever a case where we cannot use the product rule on a quotient
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no because you prove it via the product rule it is always the case that \(\frac{f}{g}=f\times \frac{1}{g}\) but why you would want to work with \(\frac{1}{g}\) is not always clear
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