What is ln((25-200)/(199-200)) ?

The solution to ln((25-200)/(199-200)) is ln(-175)-ln(-1)

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simplify ln((25-200)/(199-200))

simplify

ln (\frac{25 - 200}{199 - 200})

ln (- 175) - ln (- 1)

Solution steps

ln (\frac{25 - 200}{199 - 200})

Apply log rule:

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

ln (\frac{25 - 200}{199 - 200}) = ln (25 - 200) - ln (199 - 200)

= ln (25 - 200) - ln (199 - 200)

Subtract the numbers:

25 - 200 = - 175

= ln (- 175) - ln (199 - 200)

Subtract the numbers:

199 - 200 = - 1

= ln (- 175) - ln (- 1)

\frac{ln ( Δ x + x ) - ln ( x )}{Δ x}

(\frac{1}{54}) ln (\frac{114486}{28000})

ln (\frac{θ}{x ^{θ + 1}})

2 ln (3 t)

4 lo g_{5} (x) + 3 lo g_{5} (y) - 2 lo g_{5} (z)

What is ln((25-200)/(199-200)) ?
The solution to ln((25-200)/(199-200)) is ln(-175)-ln(-1)