What is ln(x-155)-ln(53-155) ?

The solution to ln(x-155)-ln(53-155) is ln(-(x-155)/(102))

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simplify ln(x-155)-ln(53-155)

simplify

ln (x - 155) - ln (53 - 155)

ln (- \frac{x - 155}{102})

Solution steps

ln (x - 155) - ln (53 - 155)

Apply log rule:

lo g_{c} (a) - lo g_{c} (b) = lo g_{c} (\frac{a}{b})

ln (x - 155) - ln (53 - 155) = ln (\frac{x - 155}{53 - 155})

= ln (\frac{x - 155}{53 - 155})

Simplify

\frac{x - 155}{53 - 155} : - \frac{x - 155}{102}

= ln (- \frac{x - 155}{102})

ln (- 10 e^{- \frac{2 10}{5} x})

lo g_{12} (\frac{12 13}{11 n})

- \frac{1}{24} ln (\frac{15}{20})

ln (u) - ln (x)

- 0.05 lo g_{2} (0.05) - 0.95 lo g_{2} (0.95)

What is ln(x-155)-ln(53-155) ?
The solution to ln(x-155)-ln(53-155) is ln(-(x-155)/(102))