So before we should know that:
Therefore we have the following table:
Step | Action | Multiplier | Multiplicand | Product |
---|---|---|---|---|
0 | initialize | 101111 | 000000 001001 | 000000 000000 |
1 | Add multiplier and multiplicand |
101111 | 000000 001001 | 000000 001001 |
1 | L.Shift multiplicand | 101111 | 000000 010010 | 000000 001001 |
1 | R.Shift multiplier | 010111 | 000000 010010 | 000000 001001 |
2 | Add multiplier and multiplicand |
010111 | 000000 010010 | 000000 011011 |
2 | L.Shift multiplicand | 010111 | 000000 100100 | 000000 011011 |
2 | R.Shift multiplier | 001011 | 000000 100100 | 000000 011011 |
3 | Add multiplier and multiplicand |
001011 | 000000 100100 | 000000 111111 |
3 | L.Shift multiplicand | 001011 | 000001 001000 | 000000 111111 |
3 | R.Shift multiplier | 000101 | 000001 001000 | 000000 111111 |
4 | Add multiplier and multiplicand |
000101 | 000001 001000 | 000010 000111 |
4 | L.Shift multiplicand | 000101 | 000010 010000 | 000010 000111 |
4 | R.Shift multiplier | 000010 | 000010 010000 | 000010 000111 |
5 | NO CHANGE | 000010 | 000010 010000 | 000010 000111 |
5 | L.Shift multiplicand | 000010 | 000100 100000 | 000010 000111 |
5 | R.Shift multiplier | 000001 | 000100 100000 | 000010 000111 |
6 | Add multiplier and multiplicand |
000001 | 000100 100000 | 000110 100111 |
6 | L.Shift multiplicand | 000001 | 001001 000000 | 000110 100111 |
6 | R.Shift multiplier | 000000 | 001001 000000 | 000110 100111 |
If you follow the algorithm, you can easily figure out the working of the algorithm. If incase you are facing problems with the algorithm, and have queries on filling the table, feel free to comment below. I shall be glad to help you with the algo.
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