High-level computer languages are created to be understood by humans. As a result, the keywords and the commands of these languages are easy to understand. Machine languages are harder to understand and operate.
For this assignment, you should assume that the memory cells at addresses F0 to F9 are in the machine described here:
Op-Code | Operand | Description |
1 | RXY | LOAD the register R with the bit pattern found in the memory cell whose address is XY |
2 | RXY | LOAD the register R with the bit XY |
3 | RXY | STORE the bit pattern found in register R in the memory cell whose address is XY |
4 | 0RS | MOVE the bit pattern found in register R to register S |
5 | RST | ADD the bit patterns in registers S and T as though they were two’s complement representations and leave the result in register R |
6 | RST | ADD the bit patterns in registers S and T as though they represented values in floating-point notation and leave the result in register R |
7 | RST | OR the bit pattern in registers S and T and place the result in register R |
8 | RST | AND the bit patterns in register S and T and place the result in register R |
9 | RST | Exclusive OR the bit patterns in registers S and T and place the result in register R |
A | R0X | ROTATE the bit pattern in register R one bit to the right X times. Each time place the bit that started at the low-order end at the high-order end. |
B | RXY | JUMP to the instruction located in the memory cell at address XY if the bit pattern in register R is equal to the bit pattern in register number 0. Otherwise, continue with the normal sequence of execution. |
C | 000 | HALT execution |
and that it contains the hexadecimal bit patterns described in the following table:
F0 |
20 |
F1 |
C0 |
F2 |
30 |
F3 |
F8 |
F4 |
20 |
F5 |
00 |
F6 |
30 |
F7 |
F9 |
F8 |
FF |
F9 |
FF |
1. Explain (in detail) each step of the machine cycle. Show the contents of each of the registers and each of the memory cells after the execution of the code.
2. Compare and contrast machine and high-level languages using resources from the Internet or AIU’s library. Be sure to explain why the hexadecimal and binary codes are important for programming in both languages.
The steps performed by the computer processor for every machine language instruction received. The machine cycle is a 4 method cycle that has reading and decoding the machine language, executing the code and then storing that code.
Four steps of Machine cycle
Fetch - Retrieve an instruction from the memory.
Decode - Translate the retrieved instruction into a series of pc commands.
Execute - Execute the computer commands.
Store - Sand and write the results back in memory
2)
Both high-level and low-level languages are necessary for the communication between the engineer and the process unit of a pc. The smallest print regarding the high-level vs. machine language comparison is summarized below:
A machine language is designed in terms of execution by the hardware of the pc. A high-level language is a simple, reliable, and efficient means to categorical the ability of an engineer into commands that a pc can perceive. The task of programming using binary code would be advanced and arduous. These characteristics would result in programs that may be difficult to scan, check for errors, or debug. A slight change in machine language, e.g. the change of a bit, may have an effect on the whole instruction sequence. Instructions written in a machine language are often terribly protracted. This can simply lead to errors throughout programming. What's additional, the whole process may become terribly long and expensive. For example, a simple subtraction between 2 numbers would need quite 10 directions in machine language.
Nevertheless, machine language is the only language the central process unit understands. And it is the sole bridge of communication between the programmer and also the pc. Although most programmers do not use machine language to jot down their programs any longer, it is essential that they still have the knowledge of it, since many tasks are higher accomplished with its use.
Binary, hexadecimal, and octal refer to completely different variety systems. The one that we generally use is known as decimal. These number systems refer to the amount of symbols accustomed represent numbers. In the positional representation system, we use 10 completely different symbols: zero, 1, 2, 3, 4, 5, 6, 7, 8, and 9. with these ten symbols, we will represent any amount. For example, if we see a two, then we recognize that there are 2 of one thing. For example, this sentence has 2 periods on the finish...When we tend to run out of symbols, we go to following digit placement. To represent one higher than 9, we use ten which means one unit of 10 and zero units of 1. This may appear elementary, but it is crucial to know our default system of numeration if you wish to know different variety systems.
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