Answer
$99.9\%$ decay.
Work Step by Step
Growth or decay rate $r=b-1$ where $r$ is a percentage written as a decimal and $b$ is the base of an exponential function of the form $g(x)=a\cdot b^{x}$.
Given $g(x)=5000(0.001)^{x}$
$\implies b=0.001$
$r=b-1=0.001-1=-0.999$
Or $r=-0.999\times100 \%=-99.9\% $
$r$ is negative. So, there is $99.9\%$ decay.