What would be the correct last digit of the DEA number BS5927683 if it were accurate?

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Multiple Choice

What would be the correct last digit of the DEA number BS5927683 if it were accurate?

Explanation:
To determine the correct last digit of a DEA number, a specific mathematical check can be performed. This method involves using the first six digits of the DEA number to calculate a checksum. For the DEA number BS5927683, the procedure is as follows: 1. **Identify the digits**: The DEA number BS5927683 can be broken down into its significant digits: 5, 9, 2, 7, 6, 8. 2. **Odd and Even positions**: The positions of these digits are taken into account: - Odd positions are 5 (1st), 2 (3rd), 6 (5th) which gives 5 + 2 + 6 = 13. - Even positions are 9 (2nd), 7 (4th), 8 (6th) which gives 9 + 7 + 8 = 24. 3. **Calculate the sum**: - Multiply the sum of the even positions by 2: 24 × 2 = 48. - Now combine this with the sum of the odd positions: 48 + 13 = 61. 4. **Finding the last digit**: The final

To determine the correct last digit of a DEA number, a specific mathematical check can be performed. This method involves using the first six digits of the DEA number to calculate a checksum.

For the DEA number BS5927683, the procedure is as follows:

  1. Identify the digits: The DEA number BS5927683 can be broken down into its significant digits: 5, 9, 2, 7, 6, 8.

  2. Odd and Even positions: The positions of these digits are taken into account:

  • Odd positions are 5 (1st), 2 (3rd), 6 (5th) which gives 5 + 2 + 6 = 13.

  • Even positions are 9 (2nd), 7 (4th), 8 (6th) which gives 9 + 7 + 8 = 24.

  1. Calculate the sum:
  • Multiply the sum of the even positions by 2: 24 × 2 = 48.

  • Now combine this with the sum of the odd positions: 48 + 13 = 61.

  1. Finding the last digit: The final
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