Answer
$\approx2693\text{miles}$
Work Step by Step
By the given data and the distance formula $d=\sqrt{(x_2-x_1)^2+(y_2-y_1)^2}$:
Here we also have to multiply $d$ by $\sqrt{0.1}$ to get the result in miles.
So $d=\sqrt{[(8936-8448)^2+(3542-2625)^2]\cdot0.1}=\sqrt{[488^2+917^2]\cdot0.1}=\sqrt{[238144+840889]\cdot0.1}=\sqrt{[1079033]\cdot0.1}=\sqrt{107903.3}\approx2693\text{miles}$
