Hardware Security
1.
As her Christmas gift, Joyce received a toy doll with a small computer chip embedded. When she presses the tummy of the doll, it says "Hello, Joyce!"; when she presses again, it says "Merry Christmas!"; on the next press, it says "I love you!"; and whenever Joyce presses twice quickly, it says "Good-bye!". The following statements about the doll are correct:
- The chip can recongize two different inputs
- The chip contains memory elements
However, the chip is NOT a synchronous system because the system responses at the press any time
and
The chip is NOT a combinational system on the same press, it may have different outputs.
2.
Following gate(s) are universal:
- NAND
- NOR
- {AND, NOT}
- {OR, NOT}
3. For the 3-input gate f(x,y,z) = x’yz+xy’+y’z, what is the value of f(x,0,1)?
Solution
f(x, y, z)
=x'.0.1+x.1+1.1
=0 + x + 1
=1
Can you explain these two question please ?
ReplyDelete1. f(x,y,z) is a 3-input 2-output function. How many different f(x,y,z) can we have to make f(0,0,1)=01,f(0,1,0)=10,f(1,0,0)=11 ?
(hint: Two functions are different if there is an input combination on which the two functions give different output. Think about what could be the output of f on each of the input combinations other than the 3 specified cases).
This question I have no clue.
2. When two single-digit integers (0-9), e.g. 4 and 7, are entered, the system will output their product (28 in this case). When both input and output are expressed in binary, the system should have x bits as input, y bits as output, and z input combinations as don't care conditions. What are the values of (x, y, z)?
In second question I thought x = 8 , y = 7 and z = 156 but I was wrong.
Have you been able to fix this?
DeleteThis comment has been removed by the author.
DeleteFor the second I tried all the ones below and none worked:
Delete- 4, 7, 192
- 4, 7, 156
- 8, 7, 156
- 8, 7, 174
- 8, 8, 156
So no solution yet, this has given me 2 sleepless nights.
DeleteNo solution yet. In the answer format of (x,y,z); x=8, y=7. But I tried numerous other numbers for z. And everything seems to be wrong.
DeleteSomething really messed up in this question and answer set. I wasted more than 3 days on this. I would suggest not to waste your time and move forward leaving this question and pass the quiz.
It's really weird...but there's no way to get a feedback from coursera?
DeleteThere is a way you can get feedback from coursera but not the actual answer to your question. You can start a discussion relating to your problem in Coursera Forum. You will be very surprised with the number of feedback.
Deleteyou only had to enter 1
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f(x,y,z) is a 3-input 2-output function. How many different f(x,y,z) can we have to make f(0,0,1)=01,f(0,1,0)=10,f(1,0,0)=11 ?
ReplyDeleteCan anyone help plsssss!
1024. Don't ask me why, I don't know. Chinese logic, probably.
DeleteHow did you get that? Please share more details.
DeleteThanks
5 don't care cases. 5 unknown variables. 2 to the power of 10 is 1024. This would be my deduction.
DeleteYes, 1024 worked and the answer is correct. But apart from "Chinese logic", the explanation to this answer is none. I think they messed up the question and answer sets.
ReplyDeleteIt is 4^5 (four posible outcomes (00,01,10 and 11) in 5 don't care states.
DeleteCan someone please post the answers to question 6 and 7?
ReplyDeleteQ7. Both answers start with x=0
ReplyDeleteQ6. Answers:
ReplyDelete- There is no ODC in XNOR
- When y = 0, there is no ODC for NAND
Q3. Answers:
- NAND
- {OR, NOT}
Good informationcustom software development
ReplyDeleteNice article for security hardware.
ReplyDeleteplease keep posting so we can get some more information about these.
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