The digit in the unit's place of the product is:
- A
- B
- C
- D
Solution & Step-by-step Explanation
The given series is a product of consecutive integers from to :
Notice that the series contains the numbers and .
* The unit digit of is .
* The unit digit of is .
When we multiply these two unit digits together:
Any number multiplied by or any product that contains a combination of and will inevitably have in its unit's place.
Therefore, the unit's digit of the entire product is .
Notice that the series contains the numbers and .
* The unit digit of is .
* The unit digit of is .
When we multiply these two unit digits together:
Any number multiplied by or any product that contains a combination of and will inevitably have in its unit's place.
Therefore, the unit's digit of the entire product is .