Injective(one-to-one), Surjective(onto), Bijective Functions Explained Intuitively

preview_player
Показать описание
A nice way to think about injective(one-to-one), surjective(onto), and bijective functions.
Рекомендации по теме
Комментарии
Автор

profs stay making this stuff 100x harder than it actually is

zSinghsOG
Автор

simple, fast and perfect keep saving us

SuperHamzamadrid
Автор

Thank you master!! You just saved my life today! Never seen such a clear and to the point lesson.

joemcdonough
Автор

Literally, this is how teachers should be explaining things - with simplicity. Thank you!

gandhiandy
Автор

No numbers were harmed in the making of this video...

Boomber
Автор

been sitting at a lecture for one hour trying to understand this and now it took 5 minutes, i love you

fredricjacob
Автор

I learned so much is such little time. I’m great full for people like you!

giddynun
Автор

The last Math teacher Jedi. May the force be with you

mrboyban
Автор

After 9 years I finally had a trick to remember this.
Thanks.

Jeetu
Автор

FINALLY, you saved me a night of headache

ashleyyadams
Автор

By far the best and easiest to follow video on functions

lilromain
Автор

where have you been i've been searching and watching so many videos and longer videos
but you just killed it in 5 min
thanks a lot from the future of Sep 20, 2014

Foxflix
Автор

Fantastic video, been struggling with this concept, despite being simple.

omarmansour
Автор

i swear... textbooks plz just make it this clear and simple

captingin
Автор

short crisp and just to the point !! thank u !

avishig
Автор

wish everyone explained things as clearly as you! :)

hypnokitten
Автор

my teacher defined injective as "if it takes distinct elements to distinct elements, ie if x, y ∈ A and f(x) = f(y), then x = y", that now only makes kind of sense after i understood it from your video, so thanks!

filip
Автор

I love this explanation thankyou, it was good quick revision for me❤

isync_gaming
Автор

Thank you Sir for this type of very easy and understanding explanation.

subhaschakraborty
Автор

nice, thanks. so am i right to sya that words like "injective surjective bijective" describe the co-domain (or the range) and the lef-unique and all that is relating and relevant
to the domain?

humanaccount