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No of handshakes | Formula to find handshake |Example #11thclass #12thmaths #11thmath
In this Mathematics (Permutation and Combination) video lecture in Hindi for class 11 we derived the formula for the Handshake Problem with the concept of combination and with a very simple method. This video is helpful for IIT JEE aspirants and class 12 students also.
The question can be formed in the following ways
1) How many handshakes will be there among n people, if each person shakes hand with all other?
1) How many matches will be there among n teams, if each team plays a match against every other team?
Deriving the formula we found that the number of ways will be n(n-1)/2. Or in other words, from the concept of combination, we can say that the number of ways will be the same as the number of ways 2 people are chosen from n people.
★★★★★★★★★★★★★★★★
Disclaimer: "This video is for educational and informational purposes only and is not intended to infringe on any copyrights. If you believe that this video has used any copyrighted material in a way that constitutes copyright infringement, please contact us at contact@ nitali222@gmail.com and we will take appropriate action." For online classes of Mathematics contact at
9509919800 or nitali222@gmail.com ...
Sunita & Neeta
Description
This Concept is very important in Engineering & Basic Science Students. This video is very useful for11th, 12th,B.Sc./B.Tech & M.Sc./M.Tech. students also preparing for NET, GATE, and IIT-JAM Aspirants. Find Online Solutions | Problems & Concepts | Concepts and Example | Concepts and Example By Sunita ma'am (Sunita chandnani)Do Like & Share this Video with your Friends. If you are watching for the first time then Subscribe to our Channel and stay updated for more videos around Mathematics of class 10th,11th,12th,Engineering maths bsc maths, msc maths and many more maths,
Mathematical Physics (Vector Calculus, Linear Algebra, CALCULUS)
Comment Below If This Video HelpedYou
Like & Share With Your Classmates ALL THE BEST.
#10thmaths #10thclass #11thclass #12thclass #11thmath #12thmaths
#integration #calculus #12thclass
#bscmaths #msc
#EngineeringMahemaics#BSCMaths
#GATE#IITJAM #CSIRNET
This Concept is very important in
Engineering & Basic Science students. Like & Share this Video with your Friends and Classmates.
|||
Видео No of handshakes | Formula to find handshake |Example #11thclass #12thmaths #11thmath канала Maths with Sunita Chandnani
The question can be formed in the following ways
1) How many handshakes will be there among n people, if each person shakes hand with all other?
1) How many matches will be there among n teams, if each team plays a match against every other team?
Deriving the formula we found that the number of ways will be n(n-1)/2. Or in other words, from the concept of combination, we can say that the number of ways will be the same as the number of ways 2 people are chosen from n people.
★★★★★★★★★★★★★★★★
Disclaimer: "This video is for educational and informational purposes only and is not intended to infringe on any copyrights. If you believe that this video has used any copyrighted material in a way that constitutes copyright infringement, please contact us at contact@ nitali222@gmail.com and we will take appropriate action." For online classes of Mathematics contact at
9509919800 or nitali222@gmail.com ...
Sunita & Neeta
Description
This Concept is very important in Engineering & Basic Science Students. This video is very useful for11th, 12th,B.Sc./B.Tech & M.Sc./M.Tech. students also preparing for NET, GATE, and IIT-JAM Aspirants. Find Online Solutions | Problems & Concepts | Concepts and Example | Concepts and Example By Sunita ma'am (Sunita chandnani)Do Like & Share this Video with your Friends. If you are watching for the first time then Subscribe to our Channel and stay updated for more videos around Mathematics of class 10th,11th,12th,Engineering maths bsc maths, msc maths and many more maths,
Mathematical Physics (Vector Calculus, Linear Algebra, CALCULUS)
Comment Below If This Video HelpedYou
Like & Share With Your Classmates ALL THE BEST.
#10thmaths #10thclass #11thclass #12thclass #11thmath #12thmaths
#integration #calculus #12thclass
#bscmaths #msc
#EngineeringMahemaics#BSCMaths
#GATE#IITJAM #CSIRNET
This Concept is very important in
Engineering & Basic Science students. Like & Share this Video with your Friends and Classmates.
|||
Видео No of handshakes | Formula to find handshake |Example #11thclass #12thmaths #11thmath канала Maths with Sunita Chandnani
permutation and combination permutations and combinations in hindi handshake problem solution handshake problem in permutation and combination handshake problem in hindi handshake problems in aptitude handshake problem formula handshake problem using combinations handshake problem handshake problem in aptitude handshake problem aptitude handshake problem explanation the handshake problem Sunita Chandnani Nitika chandnani permutation combination 11th maths
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11 января 2024 г. 16:32:39
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