help
@Vocaloid
@Ultrilliam
@hero @angle I've been having really bad migraines today can you assist with some math?
help
@kaylak the picture is really blurry for me (or maybe I need new glasses) could you upload a clearer one? ... or post one question at a time?
sure
ooo much better now... Have you seen this exponent rule before? \[\huge a^{b - c} = \frac{a^b}{a^c}\]
no lol
typing a lot lol
ok, for example \(\huge \frac{2^6}{2^2} = \frac{2*2*2*2*2*2}{2*2}\) \(\large = 2*2*2*2 = 2^4\) yes?
yes
which means that \(\huge \frac{2^6}{2^2} \large = 2^{6-2} = 2^4\) which is basically the rule I stated above does that make sense?
yes
d then?
so \(\large a^{b-c} = \huge \frac{a^b}{a^c}\)
if -3 stays -3 and 4^(1-x) turns into 1/4^x
right
?
That's the think I was trying to say by starting with stating that rule I was talking about... \(\large 4^{1-x} = \huge \frac{4^1}{4^x}\)
so is d the answer
no because 4^(1-x) is *not* 1/(4^x)
oh ok it's a then so you have to multiply 3*4
oh ok it's a then so you have to multiply 3*4
yup!
is 2 correct
2 being d
?
\(\color{#0cbb34}{\text{Originally Posted by}}\) @kaylak \(\color{#0cbb34}{\text{End of Quote}}\)
can't quote a file
hmmm that's not what I got... you basically want to solve for (x -1)(2x + 3) = 1
that's what mathway got?
nope... wolframalpha... but the idea is that for logs of the same base: \(\large ~log_a x\ + log_a y = log_a (x*y) \) which is how you end up with trying to solve for (x - 1)(2x + 3) = 1
ohhh wait you did get the right idea BUT you cannot have the log(negative number)
so c then?
yeah ^_^
lol next 2
I need to go to class now feel free to ask your next two questions as a new post for someone else to help you ^_^
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