#help hw
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Note that 9 = 3^2.
also, $a^{(x)*b}=b^{xb}$
Anon #HumansDontMatter
note that a^x/ a^y = a^(x-y)
so i subtract (n) - (2n-2)
yes
that gives -n-2?
hmm, do you know the distributive property of multiplication
i dont think so
Anon #HumansDontMatter
yh ik that
thats the property
in this case, a= -1, b= 2n and c= -2
can you find the value
@slow tree
yes
yes
thats correct
wait i got one more question sorry
note that 9= 3^2
k
yes
The problem is
\frac{3^{n}}{9^{n-1}}
``` right?
now common dominator
M
\frac{3^{n}}{9^{n-1}}
```Compilation error:```! Missing $ inserted.
<inserted text>
$
l.49 \frac{3^{n}}{9^{n-1}}
I've inserted a begin-math/end-math symbol since I think
you left one out. Proceed, with fingers crossed.
LaTeX Font Info: Trying to load font information for OT1+lmr on input line 4
9.
(/usr/local/texlive/2023/texmf-dist/tex/latex/lm/ot1lmr.fd```
yh
Close enough
is it 26/15
note that $a^{b}* a^{c}= a^{b+c}$
Anon #HumansDontMatter
tysm bro
np
how long u beendoing maths
,calc 12/5 - 2/3
Result:
1.7333333333333
Im in 8th grade