How do you solve lnxln(x3)=ln5??

1 Answer
Jul 8, 2015

use of logarithm property and then antilog

Explanation:

remember

lnalnb=ln(ab)

so applying it here we see that

lnxln(x3)=ln5 can be rewritten as

ln(xx3)=ln5

now taking antilog on both sides we get

antiln(ln(xx3))=antiln(ln5)

xx3=5

solving the equation reveals

x=154

please feel free to comment if you find any mistake
Cheerio!