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Show the value of the registers RO-R4 after each of the following operations: Serial operations 1 R ashr R0 2 3 shr R1+R2 4 ashr
Show the value of the registers RO-R4 after each of the following operations:
Serial | operations |
1 | R ashr R0 |
2 | |
3 | shr R1+R2 |
4 | ashr R |
R0 | |
R1 | |
R2 | |
R3 | |
R4 |
Sol11:
Assuming that "ashr" stands for arithmetic shift right and "shr" stands for logical shift right, the values of the registers after each operation are:
- R ? ashr R0
- R0 = (AC30)_H = (1010110000110000)_B
- Performing an arithmetic shift right on R0 gives (D618)_H = (1101011000011000)_B
- Therefore, after this operation: R = (D618)_H
- R2 ? R0 + R1
- R0 = (AC30)_H = (1010110000110000)_B
- R1 = (0000)_H = (0000000000000000)_B (assuming it is all zeros)
- Adding R0 and R1 gives (AC30)_H = (1010110000110000)_B
- Therefore, after this operation: R2 = (AC30)_H
- R3 ? shr R1 + R2
- R1 = (0000)_H = (0000000000000000)_B (assuming it is all zeros)
- R2 = (AC30)_H = (1010110000110000)_B
- Adding R1 and R2 gives (AC30)_H = (1010110000110000)_B
- Performing a logical shift right on (AC30)_H gives (5618)_H = (0101011000011000)_B
- Therefore, after this operation: R3 = (5618)_H
- R4 ? ashr R
- R = (D618)_H = (1101011000011000)_B
- Performing an arithmetic shift right on R gives (E30C)_H = (1110001100001100)_B
- Therefore, after this operation: R4 = (E30C)_H
Therefore, the final values of the registers are:
- R0 = (AC30)_H
- R1 = (0000)_H
- R2 = (AC30)_H
- R3 = (5618)_H
- R4 = (E30C)_H
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