Challenge - 5 Problems
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❓ Predict Output
intermediate2:00remaining
Output of Deque Operations Sequence
What is the printed state of the deque after performing these operations?
Start with an empty deque.
Operations:
1. Add 10 to front
2. Add 20 to rear
3. Add 30 to front
4. Remove from rear
5. Add 40 to rear
Start with an empty deque.
Operations:
1. Add 10 to front
2. Add 20 to rear
3. Add 30 to front
4. Remove from rear
5. Add 40 to rear
DSA C
Deque deque = createDeque(); addFront(&deque, 10); addRear(&deque, 20); addFront(&deque, 30); removeRear(&deque); addRear(&deque, 40); printDeque(&deque);
Attempts:
2 left
💡 Hint
Remember that addFront adds to the front and addRear adds to the end. Removing from rear removes the last element.
✗ Incorrect
Step-by-step:
1. addFront 10: deque = 10
2. addRear 20: deque = 10 -> 20
3. addFront 30: deque = 30 -> 10 -> 20
4. removeRear: removes 20, deque = 30 -> 10
5. addRear 40: deque = 30 -> 10 -> 40
1. addFront 10: deque = 10
2. addRear 20: deque = 10 -> 20
3. addFront 30: deque = 30 -> 10 -> 20
4. removeRear: removes 20, deque = 30 -> 10
5. addRear 40: deque = 30 -> 10 -> 40
🧠 Conceptual
intermediate1:30remaining
Deque Behavior on Mixed Operations
If you perform these operations on an empty deque:
addRear(5), addRear(10), addFront(3), removeFront(), removeRear()
What is the final state of the deque?
addRear(5), addRear(10), addFront(3), removeFront(), removeRear()
What is the final state of the deque?
Attempts:
2 left
💡 Hint
Track each operation carefully and update the deque after each step.
✗ Incorrect
Operations:
1. addRear(5): deque = 5
2. addRear(10): deque = 5 -> 10
3. addFront(3): deque = 3 -> 5 -> 10
4. removeFront(): removes 3, deque = 5 -> 10
5. removeRear(): removes 10, deque = 5
1. addRear(5): deque = 5
2. addRear(10): deque = 5 -> 10
3. addFront(3): deque = 3 -> 5 -> 10
4. removeFront(): removes 3, deque = 5 -> 10
5. removeRear(): removes 10, deque = 5
🔧 Debug
advanced2:00remaining
Identify the Error in Deque Implementation
Given this snippet of C code for removing from the rear of a deque, what error will occur?
```c void removeRear(Deque* dq) { if (dq->rear == NULL) return; Node* temp = dq->rear; dq->rear = dq->rear->prev; if (dq->rear != NULL) dq->rear->next = NULL; free(temp); } ```
```c void removeRear(Deque* dq) { if (dq->rear == NULL) return; Node* temp = dq->rear; dq->rear = dq->rear->prev; if (dq->rear != NULL) dq->rear->next = NULL; free(temp); } ```
DSA C
void removeRear(Deque* dq) {
if (dq->rear == NULL) return;
Node* temp = dq->rear;
dq->rear = dq->rear->prev;
if (dq->rear != NULL) dq->rear->next = NULL;
free(temp);
}Attempts:
2 left
💡 Hint
Check what happens when deque has one element and how pointers update.
✗ Incorrect
If deque has one element, dq->rear->prev is NULL, so dq->rear becomes NULL. The if condition prevents dereferencing NULL. Memory is freed properly. No error occurs.
❓ Predict Output
advanced2:30remaining
Deque State After Complex Operations
What is the deque state after these operations?
Start empty.
addRear(1), addRear(2), addFront(3), removeFront(), addRear(4), removeRear(), addFront(5)
Start empty.
addRear(1), addRear(2), addFront(3), removeFront(), addRear(4), removeRear(), addFront(5)
DSA C
Deque dq = createDeque(); addRear(&dq, 1); addRear(&dq, 2); addFront(&dq, 3); removeFront(&dq); addRear(&dq, 4); removeRear(&dq); addFront(&dq, 5); printDeque(&dq);
Attempts:
2 left
💡 Hint
Track each operation carefully and update the deque after each step.
✗ Incorrect
Stepwise:
addRear(1): 1
addRear(2): 1 -> 2
addFront(3): 3 -> 1 -> 2
removeFront(): removes 3, deque = 1 -> 2
addRear(4): 1 -> 2 -> 4
removeRear(): removes 4, deque = 1 -> 2
addFront(5): 5 -> 1 -> 2
addRear(1): 1
addRear(2): 1 -> 2
addFront(3): 3 -> 1 -> 2
removeFront(): removes 3, deque = 1 -> 2
addRear(4): 1 -> 2 -> 4
removeRear(): removes 4, deque = 1 -> 2
addFront(5): 5 -> 1 -> 2
🧠 Conceptual
expert1:30remaining
Maximum Number of Elements in Circular Deque
A circular deque is implemented using an array of size 6. If the deque is full, how many elements can it hold at most?
Attempts:
2 left
💡 Hint
In circular deque implementations, one slot is usually kept empty to distinguish full and empty states.
✗ Incorrect
For an array of size n, maximum elements stored is n-1 to differentiate full from empty. Here, 6 - 1 = 5.
