What is ln(-infinity) ?

The solution to ln(-infinity) is 3ln(i)+2ln(n)+ln(f)+ln(t)+ln(y)

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simplify ln(-infinity)

simplify

ln (- in f ini t y)

3 ln (i) + 2 ln (n) + ln (f) + ln (t) + ln (y)

Solution steps

ln (- in f ini t y)

Apply log rule:

lo g_{c} (ab) = lo g_{c} (a) + lo g_{c} (b)

ln (- in f ini t y) = ln (i) + ln (n) + ln (f) + ln (i) + ln (n) + ln (i) + ln (t) + ln (y)

= ln (i) + ln (n) + ln (f) + ln (i) + ln (n) + ln (i) + ln (t) + ln (y)

Simplify

ln (i) + ln (n) + ln (f) + ln (i) + ln (n) + ln (i) + ln (t) + ln (y) : 3 ln (i) + 2 ln (n) + ln (f) + ln (t) + ln (y)

= 3 ln (i) + 2 ln (n) + ln (f) + ln (t) + ln (y)

lo g_{12} (\frac{x - 7}{x + 2})

ln (10) - 2 ln (3)

1.8 \cdot ln (\frac{2.2 - 5.1}{- 3.1})

4 ln (\frac{1}{3}) - 6 ln (\frac{1}{9})

4 ln (a) - 2 ln (b)

What is ln(-infinity) ?
The solution to ln(-infinity) is 3ln(i)+2ln(n)+ln(f)+ln(t)+ln(y)