User KCd

32 votes

When did math start to be a hated subject in schools and universities?

answered Dec 4, 2022 at 21:42

19 votes

Do I really need to cover solids of revolution in my Calculus I class?

answered Feb 10, 2022 at 22:29

19 votes

Unique candidate that fails

answered Mar 30, 2015 at 23:11

14 votes

How can I convince students that Fourier series are useful?

answered Feb 25, 2015 at 2:11

13 votes

Calculus problems arising from real research problems

answered Dec 27, 2022 at 3:38

12 votes

Simple "real world" l'Hôpital's rule problem?

answered Jan 24, 2015 at 3:35

12 votes

How does knowing more about mathematics help one's teaching of lower level course, such as calculus?

answered Feb 15, 2019 at 21:00

10 votes

How can we explain intuitively the convergence and divergence of these two series?

answered Nov 11 at 5:27

8 votes

Is there any proof of the fundamental theorem of algebra that can be introduced to undergraduates who have just completed Calc III?

answered Apr 14, 2014 at 9:12

8 votes

What are some rationales to teach Computer Science students Sequences and Series?

answered Aug 19, 2022 at 21:54

8 votes

Calculus problems arising from real research problems

answered Dec 27, 2022 at 4:34

6 votes

How should an educator answer a student who asks "Can this theorem be deduced in other systems of set theory?"

answered Oct 15 at 5:26

6 votes

Calculus problems arising from real research problems

answered Dec 27, 2022 at 3:51

6 votes

Accepted

Why must most adults slog at exercises to improve at Math, but not driving that AI still can't automate?

answered Nov 25, 2022 at 13:04

5 votes

Accepted

How does learning math differ from learning second foreign languages (L2)?

answered Jan 18 at 18:50

5 votes

What is the intuition behind the limit superior?

answered Jan 22, 2016 at 2:15

5 votes

Inability to work with an arbitrary mathematical object

answered Feb 15, 2018 at 12:58

5 votes

Why do we teach the Rational Root Theorem? (high school algebra 2)

answered Feb 25, 2021 at 1:15

5 votes

What is most motivating way to introduce Fermat's Little Theorem

answered May 12, 2018 at 2:10

5 votes

Accepted

Why are we even studying cyclotomic polynomials?

answered Dec 22, 2018 at 12:50

4 votes

Are there any applications of $x^x$?

answered Mar 26, 2021 at 23:57

4 votes

Comparison Tests in Calculus

answered Apr 9, 2018 at 12:30

4 votes

Interesting settings for exponential growth or decay

answered Apr 22, 2018 at 3:58

4 votes

How to catch students from different subjects' interest to math?

answered Mar 21, 2017 at 1:24

4 votes

Importance of complex numbers knowledge in real roots

answered Nov 9 at 5:17

4 votes

Good analogies for teaching error correcting codes

answered May 16 at 18:09

3 votes

Is this motivation for the concept of a limit a good one?

answered Nov 25, 2022 at 14:51

3 votes

What strategy for picking convergence tests for series do you teach?

answered Aug 7, 2020 at 0:35

3 votes

Should homework be graded in an undergraduate math course?

answered Jul 29, 2018 at 16:33

3 votes

Differentiation in integer solutions

answered May 5 at 1:39

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41 Answers

When did math start to be a hated subject in schools and universities?

Do I really need to cover solids of revolution in my Calculus I class?

Unique candidate that fails

How can I convince students that Fourier series are useful?

Calculus problems arising from real research problems

Simple "real world" l'Hôpital's rule problem?

How does knowing more about mathematics help one's teaching of lower level course, such as calculus?

How can we explain intuitively the convergence and divergence of these two series?

Is there any proof of the fundamental theorem of algebra that can be introduced to undergraduates who have just completed Calc III?

What are some rationales to teach Computer Science students Sequences and Series?

Calculus problems arising from real research problems

How should an educator answer a student who asks "Can this theorem be deduced in other systems of set theory?"

Calculus problems arising from real research problems

Why must most adults slog at exercises to improve at Math, but not driving that AI still can't automate?

How does learning math differ from learning second foreign languages (L2)?

What is the intuition behind the limit superior?

Inability to work with an arbitrary mathematical object

Why do we teach the Rational Root Theorem? (high school algebra 2)

What is most motivating way to introduce Fermat's Little Theorem

Why are we even studying cyclotomic polynomials?

Are there any applications of $x^x$?

Comparison Tests in Calculus

Interesting settings for exponential growth or decay

How to catch students from different subjects' interest to math?

Importance of complex numbers knowledge in real roots

Good analogies for teaching error correcting codes

Is this motivation for the concept of a limit a good one?

What strategy for picking convergence tests for series do you teach?

Should homework be graded in an undergraduate math course?

Differentiation in integer solutions