Lim (x^2/9 - 3/x) x->27 i plugged 27 in as x and it says it's wrong and to keep 27 as (9)(3)
This is the expression?\[\Large\bf\sf \lim_{x\to27}\frac{x^2}{9}-\frac{3}{x}\]
yes
Oh that would have been easier actually... the hint that they used.
\[\Large\bf\sf \lim_{x\to9\cdot3}\frac{x^2}{9}-\frac{3}{x}\quad=\quad \frac{(9\cdot3)^2}{9}-\frac{3}{9\cdot3}\]
\[\Large\bf\sf =\quad \frac{9^2\cdot3^2}{9}-\frac{3}{9\cdot3}\]
Any confusion on that? :o
Understand how to simplify from there?
i put the answer as 80.88 after simplifying and it's wrong
Don't approximate. Decimals are bad bad bad. Keep the final answer as a fraction. Or do they prefer a decimal for your online answer?
oh i just saw simplified fraction
so should i just put the answer as 81-1/9 sorry i only have one try left before i get it wrong
One try? Let's not 81-1/9 then. We don't wanna chance it.
So we need a common denominator.\[\Large\bf\sf \frac{81\cdot 9}{9}-\frac{1}{9}\]
What do you get when you simplify that down? :x
728/9
Yayyy good job \c:/
thank you
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