Sum and Product of Roots

preview_player
Показать описание

Рекомендации по теме
Комментарии
Автор

Thank you, can’t believe I’m about to do my exams at 18 and I haven’t been taught this.

NormanWasHere
Автор

Thank you for also doing the derivation which is not taught a lot of the time. That direct method also makes a lot more sense

opolo
Автор

Factorised form is so easy to work with

SankalpaSatyal
Автор

Amazing❤️❤️❤️❤️❤️ I knew this but the way you thought is

sagarharsora
Автор

i have a quetion, how will knowing the sum and the product of the roots help me later in more advanced math
or phisics
just curious if its just their like just pure math or does it have an accuall use in physics or calculas maybe something of real value
or maybe a use in like a more advanced math idk

oximas
Автор

All well and good...but what's the utility of this ?

isobar
Автор

You are a Good teacher hi from the netherlands

bobverhoeven
Автор

Hey, I know you are a very busy man(now more than ever) but can you do a video about Difference of roots and deriving that equation?

ericcoyotl
Автор

How does the first factorization work? 😢😢

alisamitina
Автор

It's really simple algebra actually - Eddie Woo

WellThereYouGo
Автор

Hi and thanks a lot for your videos sir. but I have a question. why didn't you use the delta and finding X formula to find alpha and beta at first?

AB
Автор

This video is 2013 when i was 9 years old

ibrahimshuceyb
Автор

i actually prefer to solve quadratics using the quadratic formula

aashsyed
Автор

I'm can't understand the factorisation at first
Edit:got it!thannks

aryanvats
Автор

You probably won't see this and it's a very stupid question I know but, I'm assuming this works with real/imaginary numbers?

amaze
Автор

Your second step of multiplying a to (x-alpha) (x-beta) is syntactically and mathematically wrong. You cannot simply do it without giving a mathematical justification. While the end result is the same, the correct method is to first convert ax^2+bx+c=0 to the form x^2+(b/a)x+(c/a)=0. Then equating to the roots.

vssudarshan