Determine the missing term in the series using the underlying pattern:
0.16\text{V},\, 0.032\text{Q},\, 0.0096\text{L},\, \text{_______},\, 0.00192\text{B},\, 0.001152\text{W},\, 0.0008064\text{R}

Let's separate the alphanumeric series into its numeric and alphabetical components:
1. Numeric Component Pattern:

* $1^{\text{st}}$ term: $0.16$
* $2^{\text{nd}}$ term: $0.16\times 0.2=0.032$
* $3^{\text{rd}}$ term: $0.032\times 0.3=0.0096$
* $4^{\text{th}}$ term (Missing): $0.0096\times 0.4=0.00384$
* $5^{\text{th}}$ term: $0.00384\times 0.5=0.00192$
* $6^{\text{th}}$ term: $0.00192\times 0.6=0.001152$
* $7^{\text{th}}$ term: $0.001152\times 0.7=0.0008064$
The numeric multiplier increases by $0.1$ at each step. Thus, the missing number is $0.00384$.

2. Alphabetical Component Pattern:
Let's trace the positional values of the alphabet letters ($A=1,B=2,\dots ,Z=26$):

* $\text{V}=22$
* $\text{Q}=22-5=17$
* $\text{L}=17-5=12$
* Missing letter = $12-5=7⟹\text{G}$
* $\text{B}=7-5=2$
* $\text{W}=2-5=-3⟹26-3=23$
* $\text{R}=23-5=18$
The pattern is a constant subtraction of $5$. Thus, the missing letter is $\text{G}$.

Combining both parts, we get $0.00384\text{G}$.