Answer
$144.8$
Work Step by Step
Let t be years after 2010
$A=A_{0}e^{kt }$, and we are given:
$ A_{0 }=99.9\quad$ (for t=0 in 2010)
$k=0.0095$
So, our model is
$A=99.9e^{0.0095t}$
$A=? \quad $when t=40, in 2050,
$ A=99.9e^{0.0095(40)}\approx$144.766174354$\approx 144.8$ (million)