17. Queue Operations
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The problem can be found at the following link:
To perform queue operations, I have implemented the following approach:
For the insert()
function, I simply push the given element (k
) into the queue using the push()
method.
For the findFrequency()
function, I iterate over all the elements in the queue. I compare each element with the given number (k
) and count the occurrences.
Finally, I return the frequency count (c
).
The insert()
function has a time complexity of O(1)
since it performs a single operation to push an element into the queue.
The findFrequency()
function has a time complexity of O(n)
since it iterates over all the elements in the queue to count the occurrences of k
.
Alternatively, you can use a map or hash structure to store the frequency of each element in the queue. Here's the modified approach:
Declare a map or unordered_map (hash
) to store the frequency of each element in the queue.
For the insert()
function, increment the frequency of the given element (k
) in the hash
map and push the element into the queue using the push()
method.
For the findFrequency()
function, return the frequency of the given number (k
) from the hash
map.
The insert()
function has a time complexity of O(log n)
since it requires inserting elements into the map, which takes logarithmic time complexity for balanced trees.
The findFrequency()
function has a time complexity of O(log n)
since it performs a lookup operation in the map.
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