Question

Is it possible to create an infinitely differentiable piecewise function?

score 1.4k · Answer 1 · 2017-05-10 04:43:02

1.4k

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Is it possible to create an infinitely differentiable piecewise function?

Published on 10 May 2017 - 4:43

score 321 · Answer 2 · 2017-05-16 21:02:17

321

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Are $f(t)$ and $f'(t)$ bounded and piecewise continuous?

Published on 16 May 2017 - 21:02

score 52 · Answer 3 · 2017-05-19 03:18:54

52

Views

Is it correct to say that $f(t)$ is bounded and piecewise continuous with discontinuities at $t = \pm 2, \pm 6, ...$?

Published on 19 May 2017 - 3:18

score 1.7k · Answer 4 · 2017-05-21 01:59:19

1.7k

Views

Continuity of Piecewise Functions with constants

Published on 21 May 2017 - 1:59

score 232 · Answer 5 · 2017-05-22 20:51:33

232

Views

When checking if a piecewise function is differentiable, must one first check continuity?

Published on 22 May 2017 - 20:51

score 64 · Answer 6 · 2017-05-29 01:06:10

64

Views

If a piecewise function has a sub-domain which is dense in the other, do any properties regarding continuity/discontinuity follow?

Published on 29 May 2017 - 1:06

score 72 · Answer 7 · 2017-06-05 05:24:08

72

Views

UNRESOLVED: Integrating Piece-wise Definite Integrals

Published on 05 Jun 2017 - 5:24

score 44 · Answer 8 · 2017-06-13 16:07:51

44

Views

Is this function differentiable, if so at which points?

Published on 13 Jun 2017 - 16:07

score 132 · Answer 9 · 2017-06-21 06:42:45

132

Views

Finding $\int_0^7 g(r)~dr$ from $ g(r)=\begin{cases} \sqrt{9-(r-3)^2}, & 0\le r<3 \\ r+2, & 3\le r<5 \\ \sqrt{4-(r-5)^2}, & 5 \le r \le 7\end{cases} $

Published on 21 Jun 2017 - 6:42

score 227 · Answer 10 · 2017-06-24 13:16:56

227

Views

Calculating integral consisting of two piecewise functions

Published on 24 Jun 2017 - 13:16

score 379 · Answer 11 · 2017-07-22 04:22:17

379

Views

Approximating a continuous function by piece-wise functions

Published on 22 Jul 2017 - 4:22

score 479 · Answer 12 · 2017-07-23 03:55:13

479

Views

Piecewise Functions when continuous implications

Published on 23 Jul 2017 - 3:55

score 41 · Answer 13 · 2017-07-23 23:37:09

41

Views

Existence of a continuous function close to a piece-wise constant function

Published on 23 Jul 2017 - 23:37

score 234 · Answer 14 · 2017-07-30 20:35:09

234

Views

Computing the composition of a piecewise function

Published on 30 Jul 2017 - 20:35

score 531 · Answer 15 · 2017-08-08 11:29:18

531

Views

Show $f$ is discontinuous at every odd integer if $f(x)=x, -1< x< 1, $ $f(x+2)=x,\forall x\notin (-1,1)$

Published on 08 Aug 2017 - 11:29

List Question

Is it possible to create an infinitely differentiable piecewise function?

Are $f(t)$ and $f'(t)$ bounded and piecewise continuous?

Is it correct to say that $f(t)$ is bounded and piecewise continuous with discontinuities at $t = \pm 2, \pm 6, ...$?

Continuity of Piecewise Functions with constants

When checking if a piecewise function is differentiable, must one first check continuity?

If a piecewise function has a sub-domain which is dense in the other, do any properties regarding continuity/discontinuity follow?

UNRESOLVED: Integrating Piece-wise Definite Integrals

Is this function differentiable, if so at which points?

Finding $\int_0^7 g(r)~dr$ from $ g(r)=\begin{cases} \sqrt{9-(r-3)^2}, & 0\le r<3 \\ r+2, & 3\le r<5 \\ \sqrt{4-(r-5)^2}, & 5 \le r \le 7\end{cases} $

Calculating integral consisting of two piecewise functions

Approximating a continuous function by piece-wise functions

Piecewise Functions when continuous implications

Existence of a continuous function close to a piece-wise constant function

Computing the composition of a piecewise function

Show $f$ is discontinuous at every odd integer if $f(x)=x, -1< x< 1, $ $f(x+2)=x,\forall x\notin (-1,1)$

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