The primary classification of a fingerprint set is determined using the Henry Classification System. This system assigns numerical values to specific finger patterns, primarily whorls, to calculate a fraction representing the overall classification.
The primary classification is calculated as a fraction:
$ \text{Primary Classification} = \frac{\text{Numerator}}{\text{Denominator}} $
The values are assigned based on the presence of whorls on specific fingers:
Based on the question, the fingerprint patterns are:
Let's list each finger, its number, assigned value (if it's a whorl), and whether it contributes to the primary classification calculation:
| Finger | Number | Type | Value if Whorl | Pattern Given | Whorl Present? | Value Added |
|---|---|---|---|---|---|---|
| Right Thumb | 1 (Odd) | Odd | 16 | Loop | No | 0 |
| Right Index | 2 (Even) | Even | 8 | Loop | No | 0 |
| Right Middle | 3 (Odd) | Odd | 4 | Whorl | Yes | 4 |
| Right Ring | 4 (Even) | Even | 2 | Arch | No | 0 |
| Right Little | 5 (Odd) | Odd | 1 | Whorl | Yes | 1 |
| Left Thumb | 6 (Even) | Even | 16 | Arch | No | 0 |
| Left Index | 7 (Odd) | Odd | 8 | Whorl | Yes | 8 |
| Left Middle | 8 (Even) | Even | 4 | Whorl | Yes | 4 |
| Left Ring | 9 (Odd) | Odd | 2 | Loop | No | 0 |
| Left Little | 10 (Even) | Even | 1 | Loop | No | 0 |
We sum the values for whorls found on the even-numbered fingers (2, 4, 6, 8, 10):
Sum = $0 + 0 + 0 + 4 + 0 = 4$.
Numerator = Sum + 1 = $4 + 1 = 5$.
We sum the values for whorls found on the odd-numbered fingers (1, 3, 5, 7, 9):
Sum = $0 + 4 + 1 + 8 + 0 = 13$.
Denominator = Sum + 1 = $13 + 1 = 14$.
Combining the calculated numerator and denominator gives the primary classification:
$ \text{Primary Classification} = \frac{5}{14} $
Note: The calculation based on the standard Henry Classification System yields 5/14. This differs from the options provided. The solution above follows the standard methodology for determining the primary classification.
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