Simplify completely 18 s t to the fourth power over 52 s cubed t times 16 s cubed over 9 s squared t A 8 t squared over 13 s B 8 t over 13 s squared C 4 t squared over 13 s D 4 t over 39 s squared
\(\bf \cfrac{18st^4}{52s^3t} \times \cfrac{16s^3}{9s^2} \implies \cfrac{18stttt}{52ssst} \times \cfrac{16sss}{9sss}\) see any like-terms to cancel out there?
16SSS 9SSS?
\(\bf s\times s\times s = s^3\\ t \times t\times t\times t = t^4\) and so on
hmm, I put an extra "s" in the 9, lemme fix that
\(\bf \cfrac{18st^4}{52s^3t} \times \cfrac{16s^3}{9s^2} \implies \cfrac{18stttt}{52ssst} \times \cfrac{16sss}{9ss}\\ \implies \cfrac{(9)(2)stttt}{(4)(13)ssst} \times \cfrac{(4)(4)sss}{9ss}\)
LOST
well.... ok, what is the answer for say \(\bf \cfrac{2}{2}\)
1
what about \(\bf\cfrac{4}{2}\) ?
YES
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