Question

Part I. Create an eight-bit word and then perform three of the shifting operations on it.

(For ease of reading, I suggest that the word be broken into two 4-bit pieces separated by a blank space (i.e. xxxx xxxx)

The possible shifting operations include:

• Logical Shift Right
• Logical Shift Left
• Rotate Right
• Rotate Left
• Arithmetic Shift Right
• Arithmetic Shift Left

Each operation should be performed independently on the original 8-bit word.

Answer 1

I HOPE ITS HELPFULL TO YOU ...IF YOU HAVE ANY DOUBTS PLS COMMENTS BELOW...I WILL BE THERE TO HELP YOU...PLS RATE THUMBS UP...!! ALL THE BEST ...

ANSWER::-

AS FOR GIVEN DATA....

Part I. Create an eight-bit word and then perform three of the shifting operations on it.

(For ease of reading, I suggest that the word be broken into two 4-bit pieces separated by a blank space (i.e. xxxx xxxx)

The possible shifting operations include:

• Logical Shift Right
• Logical Shift Left
• Rotate Right
• Rotate Left
• Arithmetic Shift Right
• Arithmetic Shift Left

Each operation should be performed independently on the original 8-bit word.

SOL::-

Let the Word after breaking be 1111 0000

1) Logical Left Shift Means 0 will be added at LSB by MSB being dropped

0111 0000

2) Logical Right Shift Means 0 will be added at MSB by LSB being dropped

0111 1000

3) Arithmetic Shift Right is Similar to Logical Shift Right but here sign bit does not have significance

0111 1000

4) Arithmetic Shift Left is Similar to Logical Shift Left but here sign bit does not have significance

0111 0000

5) Rotate Left is Shifting MSB Bit To LSB

1110 0001

6) Rotate Right is Shifting LSB Bit To MSB

0111 1000

I HOPE YOU UNDERSTAND..

I HOPE ITS HELP FULL TO YOU..PLS RATE THUMBS UP ITS HELPS ME ALOT...!

THANK YOU....!!!

Answer 2

Sure! Let's start by creating an eight-bit word:

Original 8-bit word: 1100 1010

Now, let's perform three shifting operations on this word:

1. Logical Shift Right: After performing a logical shift right, the least significant bit (LSB) is shifted out, and a zero is shifted in from the left side. Result: 0110 0101

2. Rotate Left: After performing a rotate left, the most significant bit (MSB) is shifted out and becomes the new LSB, while the remaining bits are shifted left. The bit shifted out is then brought back in from the right side, becoming the new MSB. Result: 1001 0101

3. Arithmetic Shift Right: After performing an arithmetic shift right, the MSB is shifted to the right, and the sign bit is preserved. In this case, since the MSB is 1, it remains as 1, and a copy of the original MSB is shifted in from the left side. Result: 1110 0101