Fractional Calculus 05 Riemann Liouville Fractional Integral of Trig Functions

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In this lecture #FractionalCalculus lecture 5, I evaluated the #RiemannLiouvilleFractional integral of trigonometric functions. I compared the results with the extension of formula for classical #calculus and adjusted the base point.
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Комментарии
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Thank you so much sir
These lectures are highly informative, i'm enjoying these lectures
I need understanding of these lectures for my thesis!
Keep it up sir👍

sumbalasghar
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Sir if you note in case of I(cosx) there is also one problem because in it's result there is no constant obtained whenever in classical integration constant come in every case because constant would be nonzero or zero.

mathemagics
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Tank you for that important work 🇲🇦🙏👍👍

imad
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thankyou sir for such awesome lecture series!!!!

mariyamkhan
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Hello Sir, I am please to tell you that, I really enjoy your lectures but it seems like you are not doing it for the benefit of all humanity but rather your people.
Thanks for the ones you did in English.

hamzayawa
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Cost ka integration 0 to x karenge to sinx -0 =sinx hoga

ReadAsMasti
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Hello, Dr. please can you do this lecture series in English, so that we can all benefit.

vidaafosaa
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Aoa sir sinwt fuctions ka caputo or riemann liouvalli solution kesy find hoga plzz guide mee

MuhammadImran-wmix
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what if alpha=1 does the graph tends to meet at infinity?

maheshsubedi
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Dr The explanation of the lesson is very fun ... I only wish you had spoken in English💖💖

mathhjk
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sinx k fractional integration mn sath 1 by gamma of alpha b ana hy i thought ap miss kr gay hyn

nabghakanwal
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at time 10:41 you apply limits for intigration of sin(x) sir then you will get 1-cos(x)

LakshmiRupaMPHD
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Very disappointed that he started this lecture series in English, then switched to another language. But at least we can put it on mute and copy the notes. Then fill in the gaps using textbooks and other youtube streams.

rknowling