$\mathbf { a } < \mathbf { b } < \mathbf { c }$ are positive integers and
$$\begin{aligned}
& \gcd ( a , b ) = 5 \\
& \gcd ( b , c ) = 4
\end{aligned}$$
Given this, what is the minimum value that the sum $\mathbf { a + b + c }$ can take?\\
A) 27\\
B) 35\\
C) 39\\
D) 45\\
E) 49