hmmm first of all, let's keep in mind that any expression multiplied by 1 is always the same expression
and so on.
now, hmm 1 can be expressed as a rational, 1/1 = 1, but but but, we can really express it as
![\cfrac{9999}{9999}\implies \cfrac{7857}{7357}\implies \cfrac{\sqrt[11]{1375}}{\sqrt[11]{1375}}\implies \cfrac{spaghetti}{spaghetti}\implies \cfrac{lettuce}{lettuce}\implies \text{\Huge 1}](https://img.qammunity.org/2023/formulas/mathematics/college/pbc8uj54xi47qpii79tezo1ry29jrvo7yy.png)
so let's do the so-called rationalizing of the denominator, we can also do it with the numerator btw, but we only need it for the denominator right now, by multiplying for 1 :), 1 is Da Bomb baby!!
