Data structure is the specific way to store and organize information so that the data can be successfully accessed. For this quiz, you should understand what a valid list operation is, the name of the second child vertex on a binary tree, all trees' property, how many children each vertex has, etc. This quiz will thoroughly prepare you for the most challenging data structure exam.
Enqueue(X), Dequeue(), Size(), isQueueEmpty(), Front()
POP(), PUSH(X), SIZE(), isStackEmpty(), TOP()
Size(), Front(), Push(X), Pop()
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True
False
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True
False
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True
False
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True
False
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Sub Tree
Ordered Tree
Binary Tree
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Perfect Binary Tree
Full Binary Tree
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True
False
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True
False
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PUSH(X)
POP()
SIZE()
IsStackEmpty()
TOP()
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PUSH(X)
POP()
SIZE()
IsStackEmpty()
TOP()
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Linear
Non- Linear
Complex
All the above
None
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Height
Depth
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#Edges = #Nodes - 1
#Nodes = #Edges - 1
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True
False
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Requires
Does Not Require
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PUSH(X)
POP()
SIZE()
IsStackEmpty()
TOP()
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LIFO
FIFO
BOTH A and B
None
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Enqueue(X), Dequeue(), Size(), isQueueEmpty(), Front()
POP(), PUSH(X), SIZE(), isStackEmpty(), TOP()
Size(), Front(), Push(X), Pop()
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Decrements by one
Increments by one
Stays there itself
Its always a 0
None
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True
False
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True
False
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True
False
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Fast
Time consuming
Needs a sorted array
Does not needs a sorted array
ALL
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PUSH(X)
POP()
SIZE()
IsStackEmpty()
TOP()
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If( top < 1)
If(top > 1)
If(top > N)
If( top < N)
None
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If(REAR > N)
If(REAR < = FRONT)
If(REAR < 0)
If(FRONT > REAR)
NONE
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Stacks
Queues
Both Stacks and Queues
Arrays
None
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Q[REAR] = item; REAR ++;
Item = Q[FRONT]; FRONT++;
Item = Q[REAR]; FRONT ++;
Item = Q[FRONT]; REAR ++;
NONE
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True
False
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True
False
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Fast
Time consuming
Needs a sorted array
Does not needs a sorted array
ALL
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True - parents
False - siblings
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True
False
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PUSH(X)
POP()
SIZE()
IsStackEmpty()
TOP()
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Polished Notations
Storing return addresses of function calls
Reversing a String
Recursion
All of the Above
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True
False
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Clustering
Bucket
Linear Probing
Chain
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Same
10,10, 20, 20, 30, 40
10,0 20, 0, 30, 40
10,30, 20, 0, 0, 40
40, 30 ,10, 0, 0, 0
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ABCD+*/
AB*/CD+
ABC*D/+
ABCD*+/
A+B*C/D
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Stack
Queues
Both Stack and Queues
Arrays
None
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True
False
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70
80
150
0
1500
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/*+ABCD
+/*DCBA
+/*BCDA
ABCD+*/
/*+BDCA
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For(i=N;i>=pos;i--) { a[i] = a[i+1]; }
For(i=pos;i
For(i=pos;i
For(i=pos-1;i
None
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