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Piggy backing is a technique for
a) Flow control b) sequence c) Acknowledgement
d) retransmition

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Piggy backing is a technique for a) Flow control b) sequence c) Acknowledgement d) retransmition ..

Answer / guest

Ans 'C'.

Is This Answer Correct ?    81 Yes 4 No

Piggy backing is a technique for a) Flow control b) sequence c) Acknowledgement d) retransmition ..

Answer / fakkad

acknowledgment

Is This Answer Correct ?    59 Yes 2 No

Piggy backing is a technique for a) Flow control b) sequence c) Acknowledgement d) retransmition ..

Answer / priya

c) acknowledgement

Is This Answer Correct ?    45 Yes 3 No

Piggy backing is a technique for a) Flow control b) sequence c) Acknowledgement d) retransmition ..

Answer / mohit modi

acknowlegment

Is This Answer Correct ?    29 Yes 3 No

Piggy backing is a technique for a) Flow control b) sequence c) Acknowledgement d) retransmition ..

Answer / sahithi

acknowledgement

Is This Answer Correct ?    28 Yes 2 No

Piggy backing is a technique for a) Flow control b) sequence c) Acknowledgement d) retransmition ..

Answer / rose

c)Acknowledgement

Is This Answer Correct ?    25 Yes 1 No

Piggy backing is a technique for a) Flow control b) sequence c) Acknowledgement d) retransmition ..

Answer / rupeshwar

c

Is This Answer Correct ?    26 Yes 2 No

Piggy backing is a technique for a) Flow control b) sequence c) Acknowledgement d) retransmition ..

Answer / mighty

acknowledegement

Is This Answer Correct ?    24 Yes 2 No

Piggy backing is a technique for a) Flow control b) sequence c) Acknowledgement d) retransmition ..

Answer / sonal

Acknoledgement

Is This Answer Correct ?    19 Yes 1 No

Piggy backing is a technique for a) Flow control b) sequence c) Acknowledgement d) retransmition ..

Answer / surya teja

acknowledgement(c)

Is This Answer Correct ?    11 Yes 0 No

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I'm trying to solve this. But I'm not figuring the right solution. Can some one help what the answer is for the question below? You can use as many variables as you need, there are no negative numbers, all numbers are integers. You do not know the size of the integers, they could be infinitely large, so you can't count on truncating at any point. There are NO comparisons allowed, no if statements or anything like that. There are only four operations you can do on a variable. 1) You can set a variable to 0. 2) You can set a variable = another variable. 3) You can increment a variable (only by 1), and it's a post increment. 4) You can loop. So, if you were to say loop(v1) and v1 = 10, your loop would execute 10 times, but the value in v1 wouldn't change so the first line in the loop can change value of v1 without changing the number of times you loop. You need to do 3 things. 1) Write a function that decrements by 1. 2) Write a function that subtracts one variable from another. 3) Write a function that divides one variable by another. 4) See if you can implement all 3 using at most 4 variables. Meaning, you're not making function calls now, you're making macros. And at most you can have 4 variables. The restriction really only applies to divide, the other 2 are easy to do with 4 vars or less. Division on the other hand is dependent on the other 2 functions, so, if subtract requires 3 variables, then divide only has 1 variable left unchanged after a call to subtract. Basically, just make your function calls to decrement and subtract so you pass your vars in by reference, and you can't declare any new variables in a function, what you pass in is all it gets.

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In Bioinformatics, a DNA sequence is made up of a combination of 4 characters, namely “A,C,G,T”. A subsequence of a given sequence of characters a0, a1, …an- 1, is any subset of the characters taken in order, of the form ai0 , ai1 ,…..aik-1 where 0 &#8804; i0 <i1….< ik-1 &#8804; n-1. For example in the sequence “A,C,G,T,G,T,C,A,A,A,A,T,C,G”, we can have subsequences “A,G,T”, “A,C,A,A” and many more. A subsequence is palindromic if it is the same whether read left to right or right to left. For instance, the sequence “A,C,G,T,G,T,C,A,A,A,A,T,C,G”, has many palindromic subsequences, including “A,C,G,C,A” and “A,A,A,A” (on the other hand, the subsequence “A,C,T” is not palindromic). Devise an algorithm (using dynamic programming) that takes a sequence of characters X[0 … n-1] from the alphabet set (A,C,G,T) and returns the (length of the) longest palindromic subsequence. Implement the algorithm in an appropriate language.

1 Answers  


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