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(c) The following are some assembly language instructions of a hypothetical CPU. The instructions are written to find the remainder when 16 is divided by 7 and store the remainder in a memory location

location assembly instruction

0 load  16

1 sub   7  

2 bge   1

3 store 4

4 (unknown) 

The operands of the above instructions are given in decimal. (i) Translate the first four assembly instructions (at locations 0 to 3) into 8-bit machine language instructions (3 bits for operation code and 5 bits for operand) using the following table. Ignore the last column at this moment.

binary

operation

code

assembly

language

operation

code

operand (5 bits) meaning
100 load x load the value x into the accumulator
101 sub x
subtract the value x from the accumulator A (i.e., A - x) and store result in A.
110 add x add the value x to the accumulator A (i.e., A + x) and store result in A.
111 bge x branch to location x if the content of the accumulator A is greater than or equal to zero. In other words, if A >= 0, the next instruction to execute is at location x. Normally the next instruction's location is one larger than the current memory location.
000 store x store the content of the accumulator to location x

For example, the assembly instruction at location 3 (store 4) is translated to "000 00100" since "store" corresponds to 000 and 410 = 001002 .

(ii) This part is difficult. Upon the reset of the CPU, the first instruction to execute is at location 0. Then the CPU executes the instructions one by one from the top to the bottom unless changed by the "bge" instruction. The machine has a register called the accumulator A which can be used to store a number. Now you need to trace the execution of the above assembly instructions.

• What is wrong with the above instructions?

• Suggest some changes in the assembly instructions that make the code work as intended.

(d) Show your working steps in performing the following conversions:

(i) Convert 0101 10012 to decimal.

(ii) Convert 4E16 to decimal.

(iii) Convert 1100 00112 to hexadecimal.

 

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