Question

if log50=1.699, then what is the value of log100(50)

Answer 1

3.699

Answer 2

10^2=100

Answer 3

log100=2

Answer 4

log100(50)=log100+log50=2+1.699=3.699

Answer 5

these are my answer choices ... a.0.01699 b. 0.849 c. 169.9 d. 0.0849

Answer 6

@Jack119

Answer 7

is it log(100^(50)) or log(100(50))

Answer 8

the question is not clear
what are the bases?

Answer 9

You can assume its base 10, sense 10^{1.699} is very close to 50

Answer 10

the tex isn't formatted properly tho

Answer 11

my guess is the question is asking this:
if
\[\log_{10}(50)=1.699\] then what is
\[\log_{100}(50)\]

Answer 12

we can solve with the change of base formula

Answer 13

the first one is Log (base 50)=1.699 then it asks for the value of log(subscript 100 (50)

Answer 14

\[\log_{100}(50)=\frac{\log(50)}{\log(100)}=\frac{\log(50)}{2}=\frac{1.699}{2}\]

Answer 15

in plain english, it is half of \(1.699\)

Answer 16

oh okay so basically divide the 1.699 by two and thats my answer correct?