Differentiation - The Quotient Rule

[@lauraari7305]

It's amazing how stuff you thought was hard becomes crazy easy after you understand it

[@mazeyy]

fr bro

[@Litkeen]

^ this but with quantum electrodynamics

[@ebcetra]

Fr. This is why I think maths is the easiest subject

[@lordofmysteries6436]

The videos of chain, product, and division rules helped me a lot during this coronavirus period and even though the videos are 2 yrs old it really really helped me a lot Maths Genie

[@rosette_renah]

Me too,,, so helpful

[@Dlane12345]

I’ve been incredibly ill over the past 2 weeks and haven’t been able to learn in time for my formal assessments and this helped greatly

[@kainaatmakhani6550]

Thanks for solving all my problems and making my life easy for me.

[@Vin-ip3jd]

The best channel. Thanks man

[@Minerva578]

Hey thought i was curious can we just place the (x+2)² to the upper of this fraction so we write the equation as (X+1). (X+2)^-2 So that we use U'.V ± U.V' ????

[@ebcetra]

Can’t believe I was struggling on something so easy

[@kylezinho_]

How do you know when to leave it and when to simplify? You could quite easily simplify it to -x/(x+2)^3, right?

[@mathsgenie7808]

The question will say if it wants it in a certain form - if it just says differentiate you don't have to simplify

[@sunitakanwar2506]

Plese solve it whole i haven't get ans {x+2}^3

[@sathanashankar5651]

@@sunitakanwar2506 2:40 ….u just gotta factorise (x+2) from the numerator, leaving behind (x+2-2x+1), which simplifies to (3-x). The factorised (x+2) will divide (x+2)^4 to yield (x+2)^3. Final answer: (3-x)/(x+2)^3

[@xenonn5499]

God bless you , Thank youuuuuuu