R1 = 0b1111, R2 = 0b0101 BIC R0, R1, R2 *1 pointR0 = 0b1010R0 = 0b1111R0 = 0b0101R0 = 0b1100
Question
R1 = 0b1111, R2 = 0b0101
BIC R0, R1, R2
*1 point
- R0 = 0b1010
- R0 = 0b1111
- R0 = 0b0101
- R0 = 0b1100
Solution
The BIC (Bitwise Clear) operation in assembly language clears the bits in the destination register (R0) that are set in the second source register (R2), while leaving other bits unchanged. The operation can be represented as R0 = R1 & ~R2.
Here, R1 = 0b1111 and R2 = 0b0101.
First, we need to find the bitwise NOT of R2, which is ~R2.
R2 = 0b0101 ~R2 = 0b1010
Then, we perform the bitwise AND operation on R1 and ~R2.
R1 = 0b1111 ~R2 = 0b1010 R0 = R1 & ~R2 = 0b1010
So, R0 = 0b1010.
Similar Questions
(37320.43)_base8 in hexadecimal system is1 point(7DA1.18)_base16(3ED0.8C)_base16(7DA1.11)_base16(3ED0.83)_base16
If A=1100, B=1010 then what will be the output of selective complement operation?*1 point1100011001011010
R1 ←R2 denotes*1 pointContents of R1 is tranfered to R2Contents of R2 is tranfered to R1Both of aboveNone of above
Explain the data structures used in the pass1 algorithm of an assembler with a suitable example
Describe the standard algorithm for finding the decimal representation of apositive binary numbera. in English.b. in a pseudocode.
Upgrade your grade with Knowee
Get personalized homework help. Review tough concepts in more detail, or go deeper into your topic by exploring other relevant questions.