Split the Log First

For $x > 0$, define

$f(x) = \ln\!\left(\frac{x^{3}\sqrt{2x + 5}}{(x + 1)^{4}}\right)$

Attacking this fraction directly with the quotient and chain rules is a long, error-prone slog. Taking the logarithm apart before differentiating is neither.

Find $f'(1)$.

Round your answer to two decimal places.