704. Binary Search - LeetCode - Python - Tamil

  Рет қаралды 9,218

Code Meal

Code Meal

Күн бұрын

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@codemeal
@codemeal 2 жыл бұрын
LeetCode Problems List: 1drv.ms/x/s!AkgNDNNKPSs3lB5Y7B51R0OfDERa?e=JFjlOc
@srijasabarinathan
@srijasabarinathan 11 ай бұрын
Bro dsa in python nenga mattu dha bro puriyara maari sollitharinga very thanks bro and helpful too 😢❤
@RiseWithUdaya-q8m
@RiseWithUdaya-q8m Ай бұрын
S bro super
@JK-de2gh
@JK-de2gh 6 ай бұрын
best dsa in python youtuber❤❤...comeback bro...
@sivag98
@sivag98 2 жыл бұрын
Thanks for posting dsa videos from leetcode. Especially in our tamil language its very easy to understanding bro... Keep posting more dsa problems using python.. Inspiring!!!
@codemeal
@codemeal 2 жыл бұрын
Thank you so much for you appreciation bro.. 💖 I will try to upload more problems from DSA bro 💥
@RiseWithUdaya-q8m
@RiseWithUdaya-q8m Ай бұрын
Thanks very much keep doing.one day or day one🎉
@selvarani7232
@selvarani7232 5 ай бұрын
Please comeback and upload more videos....In this teaching field you have a best future
@eatlive2708
@eatlive2708 5 ай бұрын
Unmaiya enakee intrest vanthu iruku padikaa❤ thanks bro❤ place aagitu comment panren❤❤
@Growth__Hub_2805
@Growth__Hub_2805 Жыл бұрын
Nalla explain panringa bro,,
@codemeal
@codemeal Жыл бұрын
Thanks bro ❤️
@PrAsHaNtHdUke1093
@PrAsHaNtHdUke1093 4 ай бұрын
bro super video thanks..
@gouthamans690
@gouthamans690 19 күн бұрын
Vera mathri bro
@jayaprakashs4412
@jayaprakashs4412 9 күн бұрын
array sorted ah illana enna algorithm use pannanum?
@likes4389
@likes4389 2 жыл бұрын
Thanks ,bro Bro dsa algorthem video podunga like greedy athumathri algorithem matum explain pannunga pls
@codemeal
@codemeal 2 жыл бұрын
Sure bro weekend days la antha maathiri videos podren bro ❤️
@shamrinasiya8108
@shamrinasiya8108 Ай бұрын
Thank you brooooo🥹💗
@naveenanimationtamil9785
@naveenanimationtamil9785 Ай бұрын
Bro suppose ascending order ilama randoma eruntha enthan time complexity la varum bro
@freakwithcomali5680
@freakwithcomali5680 Жыл бұрын
Binary search tree,trees,heap,linked list updates this concept bro .pls do it bro
@SABARI-t7
@SABARI-t7 5 ай бұрын
Bro equal uh iruntha matum the index return Panna solringa appo elif condition ku yen return kudukala??
@tamilkodi61
@tamilkodi61 Жыл бұрын
👍
@tamilkodi61
@tamilkodi61 Жыл бұрын
Descending orderla iruntha apply pannalama
@codemeal
@codemeal Жыл бұрын
Yes bro panalam condition matum inverse la podanum avlothan
@ArunKumar-sg6jf
@ArunKumar-sg6jf 4 ай бұрын
log 6 is 2.5
@manideva6
@manideva6 8 ай бұрын
The two-pointer technique is generally not applicable to binary search in its traditional sense. In binary search, you maintain two pointers (left and right) to represent the current search interval. These pointers are updated based on whether the target value is greater or less than the middle element of the current interval, but they don't simultaneously traverse the array from two different ends, which is the characteristic of the two-pointer technique. However, you could argue that the concept of having two pointers (left and right) resembles the two-pointer technique to some extent, but it's not the same in practice. The two-pointer technique is typically used for tasks like finding a pair of elements that sum up to a target value or solving problems related to window sliding, while binary search is specifically designed for searching sorted arrays efficiently by dividing the search interval in half with each iteration.
@codemeal
@codemeal 8 ай бұрын
Thanks for your interesting comment! You are absolutely correct. I understand how it might seem confusing. In my video, I mentioned using the two-pointer technique to solve binary search. While both techniques do involve the use of two pointers, it's important to note that they are applied differently. In binary search, the pointers are used to define the search interval and narrow down the search space by dividing it in half with each iteration. This is different from the traditional two-pointer technique, where both pointers usually traverse the array from two different ends simultaneously. So while I referred to it as the 'two-pointer technique', it's more specifically used within the context of binary search in my explanation. I hope this clears up any confusion! Thank you for bringing this up, and I'll make sure to provide more precise explanations in future videos.
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