What is 3(ln(2e))^2+4ln(2e) ?

The solution to 3(ln(2e))^2+4ln(2e) is 3ln^2(2e)+4ln(2)+4

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simplify 3(ln(2e))^2+4ln(2e)

simplify

3 (ln (2 e))^{2} + 4 ln (2 e)

3 ln^{2} (2 e) + 4 ln (2) + 4

Decimal Notation

15.37283 \dots

Solution steps

3 (ln (2 e))^{2} + 4 ln (2 e)

Apply log rule:

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

4 ln (2 e) = 4 ln (2) + 4 ln (e)

= 3 ln^{2} (2 e) + 4 ln (2) + 4 ln (e)

4 ln (e) = 4

= 3 ln^{2} (2 e) + 4 ln (2) + 4

ln (\frac{2 x}{5 y})

ln (cy)

ln (x y^{2} z^{- 4})

- lo g_{e} (\frac{1}{2})

- ln (100) + ln (101)

What is 3(ln(2e))^2+4ln(2e) ?
The solution to 3(ln(2e))^2+4ln(2e) is 3ln^2(2e)+4ln(2)+4