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manju
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Joined: 20Feb2007
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Quote manju Replybullet Topic: 1999 paper
    Posted: 22Feb2007 at 2:21pm
 Q1.2 : no. of binary relations on set of n elements : ?

I think, binary mappings are n^2, so relations are 2^ (n^2)
plz tell me if m correct


Q 1.13: arrange n numbers in array so that all negative numbers are before all positive numbers. Whts the worst case exchanges?

I think ths goes as follows: let i = fisrt index, j = last index
compare i th and j th elemet:
in proper order, decrement j
in reverse order, exchange and increment i

bt m nt able to figure out worst case?
Is ths right way of doing?


Q 1.15.. plz refer fig in paper, i got A i.e. 0 articulation points

Q 2.3 : L is a set given to be with R as reflexive, anti-symetric and transitive, Also, L has LUB and GLB for every pair in it.
It means , L is Poset as well as lattice.. correct?

Q 2.16.. plz explain me how to solve such prblms :
No. of full and half adders reqd for adding 2 16 bit numbers : ??

8 HA, 8 FA
1 HA , 15 FA
16 HA, 0 FA
4 HA 12 FA
?????


plzzzzzzzzz help



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balu
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Quote balu Replybullet Posted: 22Feb2007 at 2:23pm
 1.2. u r right.its 2^(n^2)
1.13. i also dont know d worst case.will it be all negatives at the end or alternating +ve and -ve values? Question

1.15.nodes 2,3,5 are the articulation pts.hence ans is 3
2.16. 15FA and one HA.half adder doesnt require a carry in which is equivalent to an FA with C0=0

2.5 i think arbitrary gotos shudnt b there..(b) is the only option wich satisfies that.
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