Question

SOLVE FOR X

Answer 1

\[\huge 2\log10(x) = 1+ \log10(x+\frac{ 11 }{ 10 })\]

Answer 2

\[2\log_{10}(x) = 1+ \log_{10}(x+\frac{ 11 }{ 10 })\]

Answer 3

use below :

\(1 = \log_a a\)

Answer 4

wait

Answer 5

wait

Answer 6

kk

Answer 7

wait

Answer 8

\[2\log_{10}(x) = 1+ \log_{10}(x+\frac{ 11 }{ 10 })\]

\[2\log_{10}(x) = \log_{10} 10+ \log_{10}(x+\frac{ 11 }{ 10 })\]

Answer 9

see if u can simplify and get rid of logs..

Answer 10

10x^2 -10x -111 =0

Answer 11

\[2\log_{10}(x) = 1+ \log_{10}(x+\frac{ 11 }{ 10 })\]

\[2\log_{10}(x) = \log_{10} 10+ \log_{10}(x+\frac{ 11 }{ 10 })\]

\[\log_{10}(x^2) = \log_{10}10(x+\frac{ 11 }{ 10 })\]

\[\log_{10}(x^2) = \log_{10}(10x+11 )\]

\[x^2 = 10x+11\]

Answer 12

I typed extra 1 by mistake

Answer 13

okay :)

Answer 14

you can solve this for x

Answer 15

yes

Answer 16

and dont forget to discard NEGATIVE values as log cnnot suck in negative stuff

Answer 17

yes 11 is the answer

Answer 18

good :)