List questions from inverse-function

Published on 19 Sep 2020 - 18:35

50

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$ R(t) = R_0 - \int_0^t v(T) dT , v(t) = \tanh(\int_0^t \frac{C dT}{R^2(T)})$ ??

Published on 20 Sep 2020 - 16:35

397

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Can the inverse image of a regular value be a single point?

Published on 20 Sep 2020 - 18:40

20

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Is this mapping a homeomorphism?

Published on 21 Sep 2020 - 16:37

45

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Using Composition to Prove Inverse Functions

Published on 22 Sep 2020 - 0:38

332

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Finding the inverse for two variable functions

Published on 22 Sep 2020 - 18:30

1k

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Show that a function is continuous if and only if for every $B ∈ S_Y$ , the set $f^{−1}(B)$ is open in $X$.

Published on 26 Mar 2026 - 22:16

285

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Does finding an inverse function prove it's bijective?

Published on 24 Sep 2020 - 22:04

656

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Restrictions on inverse functions

Published on 25 Sep 2020 - 0:51

52

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Relation between differenciation of a function and its inverse

Published on 25 Sep 2020 - 19:09

67

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Taking the inverse of a one-to-one polynomial

Published on 22 Mar 2026 - 12:28

742

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$f(x)=|x|⋅x$ what is the inverse at $f^{−1}(x)$ if $x≥0$ and the inverse at $f^{−1}(x)$ if $x≤0.$

Published on 28 Sep 2020 - 13:27

110

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What is the inverse function of $y=\cos^2(x)$, $x\in[\pi/2 , \pi]$?

Published on 28 Sep 2020 - 23:55

53

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How do i find inverse of this function?

Published on 29 Sep 2020 - 13:47

47

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There exists lineal operations $G$ and $H$ such that $T \circ G=0$ and $H \circ T=0$ if T is not invertible

Published on 29 Sep 2020 - 20:09

List Question

Why is $f^{-1}(f(x))$ always equal to $x$?

$ R(t) = R_0 - \int_0^t v(T) dT , v(t) = \tanh(\int_0^t \frac{C dT}{R^2(T)})$ ??

Can the inverse image of a regular value be a single point?

Is this mapping a homeomorphism?

Using Composition to Prove Inverse Functions

Finding the inverse for two variable functions

Show that a function is continuous if and only if for every $B ∈ S_Y$ , the set $f^{−1}(B)$ is open in $X$.

Does finding an inverse function prove it's bijective?

Restrictions on inverse functions

Relation between differenciation of a function and its inverse

Taking the inverse of a one-to-one polynomial

$f(x)=|x|⋅x$ what is the inverse at $f^{−1}(x)$ if $x≥0$ and the inverse at $f^{−1}(x)$ if $x≤0.$

What is the inverse function of $y=\cos^2(x)$, $x\in[\pi/2 , \pi]$?

How do i find inverse of this function?

There exists lineal operations $G$ and $H$ such that $T \circ G=0$ and $H \circ T=0$ if T is not invertible

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