Switching to which base would allow you to easily reduce this down to the fraction 3/2 ?
log^4(8)
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OpenStudy (anonymous):
is this your question Switching to which base would allow you to easily reduce this down to the fraction 3/2 ?
log_4(8)
a) base 8
b) base 4
c) base 2
d) base 10
OpenStudy (anonymous):
cause if so the answer would be c
OpenStudy (anonymous):
since 4 = 2^2 and 8 = 2^3
OpenStudy (anonymous):
yes thankyou ! how did you do it like solve it ?
OpenStudy (anonymous):
It was a problem i asked before so i just took the answer that they gave me.
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OpenStudy (anonymous):
They didn't really say how to solve it.
OpenStudy (jdoe0001):
soooooo
OpenStudy (anonymous):
Well hoped this helped.
OpenStudy (anonymous):
bye
OpenStudy (anonymous):
oh lol thanks tho (: it did !
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OpenStudy (jdoe0001):
aheem... I'd think not
how is guessing help?
OpenStudy (anonymous):
buh byee
OpenStudy (anonymous):
it doesnt but i am just going to ask my online tutor how to explain it to me (:
OpenStudy (ybarrap):
The only way you can get 3/2 from a base of 2 is if
$$
\cfrac{\log_?8}{\log_?4}=\cfrac{\log_22^3}{\log_22^2}=\cfrac{3\log_22}{2\log_22}=\cfrac{3}{2}
$$