List questions from mean-value-theorem

44

Views

Why must the Mean Value Theorem be applied to u and v rather than to f=u+iv w.r.t. x and y individually?

Published on 08 Oct 2022 - 11:43

95

Views

discovering Mean Value Theorem

Published on 12 Oct 2022 - 17:25

103

Views

If $f(0)=0$ and $f''(x)$ exists for all $x>0$, then show that

Published on 13 Oct 2022 - 21:39

59

Views

Calculate mean value of the function

Published on 14 Oct 2022 - 12:53

50

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Geometric intuition of Multivariable Mean Value Theorem for Function of Two Variables

Published on 16 Oct 2022 - 7:59

83

Views

How to prove that $\int_{0}^{1} (f'(x))^2 dx \geq \frac{2}{e^2}$

Published on 16 Oct 2022 - 16:23

72

Views

Seeking clarification on the difference between mean value theorem for vector functions as given in Stoker and Hormander.

Published on 16 Oct 2022 - 23:39

58

Views

Solving the problem via MVT.

Published on 19 Oct 2022 - 8:56

78

Views

Using the mean value theorem to prove that $f(x) \leq e^{-\frac{x}{2}}$

Published on 19 Oct 2022 - 19:45

19

Views

Using MVT to determine range of endpoint value. Is my answer correct?

Published on 23 Oct 2022 - 5:26

53

Views

a question on lmvt i guess...

Published on 25 Oct 2022 - 9:10

30

Views

First mean value theorem for definite integrals and differentiation

Published on 25 Oct 2022 - 11:15

131

Views

A question when solving $\displaystyle \lim_{h\to 0}\dfrac{g(a+h)-2g(a)+g(a-h)}{h^2}=g''(a)$

Published on 27 Oct 2022 - 0:55

104

Views

Evaluate the limit of a sequence by Riemann sums and mean value theorem

Published on 30 Oct 2022 - 11:28

59

Views

Mean Value Thorem inequality

Published on 31 Oct 2022 - 13:04

List Question

Why must the Mean Value Theorem be applied to u and v rather than to f=u+iv w.r.t. x and y individually?

discovering Mean Value Theorem

If $f(0)=0$ and $f''(x)$ exists for all $x>0$, then show that

Calculate mean value of the function

Geometric intuition of Multivariable Mean Value Theorem for Function of Two Variables

How to prove that $\int_{0}^{1} (f'(x))^2 dx \geq \frac{2}{e^2}$

Seeking clarification on the difference between mean value theorem for vector functions as given in Stoker and Hormander.

Solving the problem via MVT.

Using the mean value theorem to prove that $f(x) \leq e^{-\frac{x}{2}}$

Using MVT to determine range of endpoint value. Is my answer correct?

a question on lmvt i guess...

First mean value theorem for definite integrals and differentiation

A question when solving $\displaystyle \lim_{h\to 0}\dfrac{g(a+h)-2g(a)+g(a-h)}{h^2}=g''(a)$

Evaluate the limit of a sequence by Riemann sums and mean value theorem

Mean Value Thorem inequality

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