Differentiation – Page 19

Question-62102

Tinku Tara June 4, 2023 Differentiation 0 Comments

Question Number 62102 by rajesh4661kumar@gamil.com last updated on 15/Jun/19 Answered by Kunal12588 last updated on 15/Jun/19 $\sqrt{1 - x^{6}} + \sqrt{1 - y^{6}} = 9 (x^{3} - y^{3})$ $$\Rightarrow\frac{−\mathrm{6}{x}^{\mathrm{5}} }{\mathrm{2}\sqrt{\mathrm{1}−{x}^{\mathrm{6}} }}+\frac{−\mathrm{6}{y}^{\mathrm{5}}…

Question-193065

Tinku Tara June 4, 2023 Differentiation 0 Comments

Question Number 193065 by MikeH last updated on 03/Jun/23 Commented by MikeH last updated on 03/Jun/23 $Find V_{out} from the circuit above .$ Answered by aleks041103 last updated…

lim-n-k-1-n-k-n-k-n-1-

Tinku Tara June 4, 2023 Differentiation 0 Comments

Question Number 127454 by snipers237 last updated on 29/Dec/20 $\lim_{n \to \infty} \underset{k = 1}{\sum^{n}} \frac{k! (n - k)!}{n!} = 1$ Answered by Ar Brandon last updated on 29/Dec/20 $$\forall\mathrm{n}\geqslant\mathrm{4},\:\forall\mathrm{k}\in\left\{\mathrm{2},…,\mathrm{n}−\mathrm{2}\right\},\overset{\mathrm{n}} {\:}\mathrm{C}_{\mathrm{k}}…

Prove-that-for-all-n-1-1-There-exist-a-n-0-1-such-as-sin-1-n-1-n-1-6n-3-cos-1-n-a-n-2-Prove-that-lim-n-a-n-1-10-

Tinku Tara June 4, 2023 Differentiation 0 Comments

Question Number 127455 by snipers237 last updated on 29/Dec/20 $P r o v e t h a t f o r a l l n ⩾ 1$ $1) T h e r e e x i s t a_{n} \in] 0, 1 [s u c h a s$ $s i n (\frac{1}{n}) = \frac{1}{n} - \frac{1}{6 n^{3}} c o s (\frac{1}{n} a_{n})$ $2) P r o v e t h a t \lim_{n \to \infty} a_{n} = \frac{1}{10}$ Terms of…

Let-a-R-lim-n-asin-1-n-2-1-a-cos-n-n-0-

Tinku Tara June 4, 2023 Differentiation 0 Comments

Question Number 127452 by snipers237 last updated on 29/Dec/20 $L e t a \in R^{*}, \lim_{n \to \infty} {(a s i n (\frac{1}{n^{2}}) + \frac{1}{a} c o s (n))}^{n} = 0$ Answered by Ar Brandon last updated on 29/Dec/20 $$\mathrm{u}_{\mathrm{n}}…

Question-192901

Tinku Tara June 4, 2023 Differentiation 0 Comments

Question Number 192901 by cortano12 last updated on 30/May/23 Answered by Frix last updated on 30/May/23 $Assuming a, b > 0$ $z = \frac{x}{a + \frac{x}{b + z}} \Rightarrow z = \frac{- b + \sqrt{(4 x + a b) b}}{2}$ $y = x + z \Rightarrow y = x + \frac{- b + \sqrt{(4 x + a b) b}}{2}$ $\frac{d [x + \frac{- b + \sqrt{(4 x + a b) b}}{2}]}{d x} = 1 + \frac{\sqrt{b}}{\sqrt{(4 x + a b) a}}$ …

Category: Differentiation

Question-62102

Question-193065

lim-n-k-1-n-k-n-k-n-1-

Prove-that-for-all-n-1-1-There-exist-a-n-0-1-such-as-sin-1-n-1-n-1-6n-3-cos-1-n-a-n-2-Prove-that-lim-n-a-n-1-10-

Let-a-R-lim-n-asin-1-n-2-1-a-cos-n-n-0-

Question-192901

Question-61807

advanced-calculud-compute-i-

solve-the-de-2x-1-y-x-3-y-xln-x-

Question-61675