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Penulis Topik: Derivatives  (Dibaca 1420 kali)

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Offline trfrm

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Derivatives
« pada: Juli 19, 2018, 07:17:40 PM »
Moshi moshi.

Kutip dari: Cold Fusion;138473
Why would you refer to y as x? Shouldn't they change the x in the numerator to y?

It is maybe ... . But, we cannot say it as its derivation ... because the derivation of y respect to x means the gradation y respect to x ... . :)

Sekian dan terima kasih.



Tercatat
\[ \sum_{j=0}^\infty \frac{1}{j!(n-j)!} = \frac{2^n}{n!} \]

Offline trfrm

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Re:Derivatives
« Jawab #1 pada: Juli 19, 2018, 07:20:42 PM »
Om Swastyastu.

I'm sorry ... . Thank you for your advice ... .  :)

Sampai jumpa lagi.



Tercatat
\[ \sum_{j=0}^\infty \frac{1}{j!(n-j)!} = \frac{2^n}{n!} \]
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