Simplify 2ln(e^3) / [ln(1) - ln(e)]?

Question

nuff said

Answer 1

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2 ln(e³) / (ln(1) - ln(e))

= 6 / (0 - 1)

= -6

Answer: -6

Answer 2

Move the 2 in 2ln(e^3) to inside the brackets to make ln (e ^ 6).

Combine the two terms in ln 1 - ln e, which becomes ln (1/e)

Because ln e = 1, and ln(e^6) can be expressed in 6(ln e), then the numerator = 6.

The denominator can expressed as ln (e^ -1), which equals -ln e, which equals -1.

Therefore, 6/ -1 = -6, and thats ur answer.

Hope it helps

Answer 3

In e =1

In e^3 =3

In (1) = 0

In (-e) = -In (e) = -1

So 2In e^3 /(In(1)-In(e)) = 6/(0-1) = -6

Answer 4

2(3)/[ln1-1]

6/((ln1)-1)