Find x so the distance between and is

Question

Find x so the distance between  and  is

Quizplus · Accepted Answer

To find x, we need to compare the hexadecimal values at the corresponding positions of the two given IDs and subtract them from the hexadecimal value in the third ID.

- The first two hex values are the same (11ebf5ef_bb57 and 11ebf5ef_bb58) so we move to the next position. 
- The third hex value in the first ID is e2d7 and in the second ID is 09e8. The difference between these two values is bbf. 
- The fourth hex value in the first ID is 95d1 and in the second ID is 6fc3. The difference between these two values is 28ae. 
- The fifth hex value in the first ID is 81ef2d38af93 and in the second ID is de87. We cannot subtract these values directly as they are not of the same length. To subtract these values, we need to add leading zeros to the second value until both values are of the same length. Adding leading zeros to the second value, we get 0000000000de87. Now, we can subtract the values: 81ef2d38af93 - 0000000000de87 = 81ef2d38a6ac.

Putting all the differences together, we get: bbf_28ae_81ef2d38a6ac_TBX9354_11 = 11ebf5ef_bb58_09e9_95d1_19c77efbd093_TBX9354_11.

Therefore, x is the next number after 09e9, which is 09ea. Answer choice B is the correct answer.

Find X So the Distance Between and Is