Natural logs algebra 2 Solve In x In x 18 In 63 Solve giv
Natural logs algebra 2
 Solve: In x + In (x + 18) = In 63  Solve giving exact solution:  In (5x - 10) - In 10 = 2  Solve then round your answers to the nearest thousandth:  In x^2 + In 9 = 3  Solve then round your answers to the nearest thousandth:  In 3 - In (x - 5) = 4Solution
11) ln x + ln (x+18) = ln 63
ln [x*(x+18)] = ln 63
x*(x+18)=63
x2 + 18x - 63 = 0
(x+21)(x-3)=0
Therefore, x = 3 or -21.
12) ln(5x-10) - ln 10 = 2
ln (5x-10)/10 = ln e2
5x-10 = 10e2
Therefore by putting e= 2.7182, we get x= 2e2 + 2 = 16.7772
13) ln x2 + ln 9 = 3
9x2 = e3
Therefore by putting e= 2.7182, we get x = 1.4937
14) ln 3 - ln (x-5) = 4
ln [3/(x-5)] = ln e4
[3/(x-5)]= e4
x-5 = 3 / e4
Therefore, x = 5.0550

