Let logP/N=5 and logM/N=9 what is the relationship between P and M

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Let logP/N=5 and logM/N=9 what is the relationship between P and M

Mathematics
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\[\log(\frac{P}{N})=5 ; \log(\frac{M}{N})=9\] Did you try expanding both left hand sides of the equations
\[\log(P)-\log(N)=5 ; \log(M)-\log(N)=9\]
solve both ln(N)

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Other answers:

for ln(N)
or log(N) whatever you want to call it
then set the equations equal
\[\log(P)=5+\log(N) ; \log(M)=9+\log(N)\] \[\log(P)-5=\log(N) ; \log(M)-9=\log(N)\]
so what does this imply?
A.m=p4 b. m=10000p c. m=0.0001p d. p=10000 those are the answers given...
\[\log(P)-5=\log(M)-9\]
?
it was b

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