the hundred thousands digits of a six digit number is 3 more than the thousands digit which is twice the ones digit give at least four numbers that satisfy the given condition

Possible cases:

3A0AA0
5A2AA1
7A4AA2
9A6AA3 , where A can be any number from 0-9
since those positions have not been defined

If we make the unit digit 4, then the thousand digit is 8 and the hundred thousand digit would be 11 ????

Now fill in any digits for A that you like.

340441

542441
744442
946443

To find the numbers that satisfy the given conditions, we can break down the problem into smaller steps:

Step 1: Understand the conditions
The hundred thousands digit is 3 more than the thousands digit, and the thousands digit is twice the ones digit.

Step 2: Set up the equations
Let's assign variables to each digit in the six-digit number:
Hundreds of thousands digit: A
Ten thousands digit: B
Thousands digit: C
Hundreds digit: D
Tens digit: E
Ones digit: F

Based on the given conditions, we can set up the following equations:
A = C + 3 (The hundred thousands digit is 3 more than the thousands digit)
C = 2F (The thousands digit is twice the ones digit)

Step 3: Determine the possible values
Now, let's plug in some numbers for the variables and see if these equations hold true.

Example 1:
If we assume F = 1, then according to the second equation, C = 2. Using the first equation, A = 2 + 3 = 5.
Therefore, one possible six-digit number is 525201.

Example 2:
If we assume F = 2, then C = 4 (using the second equation), and A = 4 + 3 = 7 (using the first equation).
Therefore, another possible six-digit number is 742802.

Example 3:
If we assume F = 3, then C = 6, and A = 6 + 3 = 9.
Therefore, a third possible six-digit number is 963603.

Example 4:
If we assume F = 4, then C = 8, and A = 8 + 3 = 11.
Therefore, a fourth possible six-digit number is 118404.

These are just a few examples, and there are many more possibilities. You can try other values for F and use the equations to find different valid six-digit numbers that satisfy the given conditions.