GeekInterview.com
   Home |  Tech FAQ  |   Interview Questions |  Placement Papers |  Tech Articles |  Learn |  Freelance Projects |  Online Testing |  Geeks Talk |  Job Postings |  Knowledge Base | Site Search |  Add/Ask Question

  GeekInterview.com  >  Placement Papers  >  Adobe  >  Placement Papers

 Print  |  
Question:  HI Everybody,
I attended Adobe test on 16-07-2006. it was cool test. The test was 3 hours. I am sending u Questions Asked on Engineering and C. Merit-Trac conducted the test. The test was for both Developmnt & testing Domain. I attended for Dev posn.

ADOBE Written Test

1) Wap to reverse a linked list and sort the same.

2) Given two integers A & B. Determine how many bits required to convert
A to B. Write a function int BitSwapReqd(int A, int B);

3) Write an algorithm to insert a node into sorted linked list.After inserting,
the list must be sorted.

4) Without using /,% and * operators. write a function to divide a number by 3.
itoa() function is available.

5) Wap to swap two integer pointers.

6)Write a funcn int round(float x) to round off a floating point num to int.

7) write an ALP to find sum of First n natural numbers using the following Instructions

LDA num ; load Accumulator with num
DCR R ; decrement Register R
INR R ; increment Register R
MOV x,y ; move the contents of register y into register x
JZ label ; jump to label if A=0
DJNZ label; Decrement & Jump if A <> 0
you can use B & C registers in addition to A register

8) Find the n th node in a Singly Linked list starting from the End in a Single Pass.

9)prove that a tree is BST.what is height of a tree?

10) Given A,B & C Boolean polynomials.Prove That (A+BC)=(A+B)(A+C)




December 12, 2006 04:39:35 #7
 kyarams champ   Member Since: Visitor    Total Comments: N/A 

RE: HI Everybody, I attended Adobe test on...
 
Total no. of nodes are 'n'.Let n2 are the no of nodes that have two childrenand n1 are the no of nodes that have one childrenand n0 are the no of nodes that have no childrenSum of out-degree of all nodes = 2* (n2) + n1 + 0*(n0)Sum of in-degree of all nodes = n2 + n1 + n0 -1 (as root node has no incoming arrow)But we know, in any graph, Sum of out-degree of all nodes = Sum of in-degree of all nodes Therefore, 2* (n2) + n1 + 0*(n0) = n2 + n1 + n0 -1 simplifying, we get.n2 = n0-1
     

 

Back To Question