Express the f(x) interms of Legendre's polynomials example (PART-1)

In this video explaining one problem of Legendre polynomial. In this problem using Rodrigue 's formula. This is very simple engineering problems. Legendre's polynomials are a family of orthogonal polynomials named after French mathematician Adrien-Marie Legendre. These polynomials are important in various branches of mathematics and physics including numerical analysis quantum mechanics and signal processing.
#easymathseasytricks #legendrepolynomial
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[@williamownsyou]

Clear, concise, and correct, a rarity! Seriously thank you so much for this.

[@shilakumari9698]

Galt padha raha hai ye aadmi

[@jameyatesmauriat6116]

I apologize, but it's not clear because he omits steps of derivation, at n =2 the steps of derivation should be written clear

[@InShortsEducation]

Really​@@jameyatesmauriat6116

[@rakshithballal2255]

Thnx bro...U got me up with 6 marks

[@fredericopires7659]

I like very much!! If the function f(x) is delta of dirac, how can i expresse that in terms of legenfre polynoms? ThanKs from Brazil!!

[@vidyal5086]

Sir tq for ur teaching I understand clearly

[@khushi15711]

Thank uhh so much 🎉

[@EASYMATHSEASYTRICKS]

Keep watching

[@timothybravo4610]

Very clear explanation! Thank you

[@electricalnetworks863]

Your channel is extraordinary

[@akshayjoshi4961]

Very good explanation. Thank you so much Sir.❤

[@EASYMATHSEASYTRICKS]

Most welcome

[@dawoodibrahim3790]

Sir u r doing a great job keep it up🖒

[@dhakshayania7873]

We put 4also if power is 4

[@dinceroykunc19]

thnx a lots monsieur

[@adityasharma11057]

Thank You Sir

[@EASYMATHSEASYTRICKS]

Most welcome

[@CARPENTER1991]

you are a good man, thank you.

[@itzabhi1763]

Thank u sirr🥰

[@SoudagerAamer]

THIS IS SO EASY!
THANK YOU SIRRR!!!

[@holyshit922]

Is this formula true
Let f(t)=\sum\limits_{k=0}^{\infty}a_{k}P_{k}(x)
then a_{k} = \frac{1}{p}\int\limits_{t_{1}}^{t_{2}}f(t)w(t)P_{k}(t)dt
where w(t) is weight function
[t_{1};t_{2}] is interval
P(t) is orthogonal polynomial which is our new base for polynomial
The value of p is determined by orthogonality of given polynomial

[@Rohit_prajapati05]

Very superbbbb

[@PirateFunk]

Thank you Pajeet.

[@vidyal5086]

Sir how to find scalar potential any video is there please reply me

[@farahariyanti]

thank u sir, very understandable

[@EASYMATHSEASYTRICKS]

You are most welcome

[@carlmcgrath484]

amazing video. thanks

[@chrisblast3446]

Thank you

[@SuperStar-mj5it]

Good helpful

[@sedef00pearl76]

ur the best

[@haiyalappaneginal5046]

How to solve p2(x)=

[@heyamalsawakhnh5619]

Good sir 👍

[@jameyatesmauriat6116]

How is the derivative at 2:17 done like this?

[@millindtripathi]

aata hi nahi h isse toh btaega kya

[@sonusaini8434]

very very thank you. sir

[@EASYMATHSEASYTRICKS]

Most welcome

[@akhileshmisra5301]

Thank u sir❤

[@sudiptamandal1997]

simple things, you have to tried to teach in simple manner...BTW nice..

[@duttatineelima2549]

TQ sir

[@madakarimadakari5620]

Love u sir

[@Sarkari_damaad.]

Thanks sir

[@CreativeuTuberIndia]

Sir in the final step it's 8/3 or 7/3 please tell me

[@sudiptamandal1997]

-(7/3)

[@jovelynbrinas1220]

2/3 -3 = -7/3

[@krishnanagrawal3382]

nice

[@aridassr989]

Nice sir

[@susmitharani9698]

Supr. tq sir.

[@tabshiraperween3269]

Sir thora dhire samjhaeye please

[@hemlatabhatt2865]

sir po(o)= one kaise Hoga niche n! = o hoke infinity NHI hoga

[@amishbhat3560]

0! = 1 not 0

[@creativeboyattentive4957]

Kya h bhai

[@sanatgouda9016]

To aai ra bia re mg

[@lewinskybaha4855]

you assume a lot