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I've learned a little about hash tables, linked lists, binary trees that balance like the Red-Black and AVL , and binary search trees that don't, but I still don't understand what are the advantages and disadvantages of using each one. Are some better at storing information while others and are bad at it? What about when it comes to searching and deleting records?

And when is it best to avoid using each of these? Sign up today x. But some are better for specific purposes "other than storage". Just the way you have different sort algorithms suited for different purposes 1 mio elements to sort vs , 20MB RAM available vs 64GB, list is partially sorted or not.

Use them when you just want to store random information. Insertion time is constant. This is a big advantage if you donno the actual size. But if you can make reasonable assumption abt many elements would be there, use an array list instead.

Tommy -- Linked list If we know that the list is going to be used for searching, then there is no one stopping us from ensuring the list is sorted during insertion. You assume that the list is not sorted. If it's sorted we can always apply e.

HashTable insertion is almost constant - O 1. Linked list insertion is O 1. Unless you know you want to use the list for searching later and so you want to keep it sorted during insertion. In which case additional time needed to search teh position where the element should be inserted. Assuming binary search it'll become same as binary tree. Deletion performance follows same pattern.

This is not a question you should ask. Once you know these structures well enough, given a problem you would choose the right one. Instead study the answers of your other questions above which are the right questions to ask and know your structures. There is the matter of memory used by each struct. Given same set of elements to be stored what matters is the overhead of the struct itself.

Trie is best suited if you want to implement Google's "did you mean? Approximately constant time, O 1 if that notation makes sense. They are more complex to set up and require more storage. Also, if your hash algorithm and data are set up just right just wrong?

But this is abnormal. Minimal storage requirements, but linear time to search, O n Binary tree: Fast to search, little extra storage needed. Logarithmic sort time O lgn. A balanced binary tree guarenteed logarithmic search times, but is more time consuming to set up since you have to do the balancing. So O n usually pretty fast. O lgn is really fast, O 1 is practically instant. How do you propose doing a binary search on a linked list?

I did not think abt random access slowness of linked list. Technically it's feasible as you can still access any element in a linked list, but it's practically too slow. That's why we have binary trees.

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