User Adam

54 votes

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Grading a limit problem

answered Dec 28, 2017 at 5:17

48 votes

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Which product of single digits do children usually get wrong?

answered Mar 3, 2021 at 15:42

28 votes

How should I teach logarithms to high school students?

answered Nov 21, 2021 at 15:24

22 votes

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Should figures be presented to scale?

answered Feb 15, 2021 at 23:46

18 votes

How can we motivate that Newton's method is useful?

answered Jan 13, 2024 at 14:28

18 votes

How to justify formula for area of triangle (or parallelogram)

answered Jun 6, 2024 at 17:58

17 votes

What is the right notation to use in multivariable chain rules?

answered Oct 13, 2020 at 20:46

16 votes

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Why is it written $\tan^{-1}$?

answered Apr 8, 2024 at 13:48

14 votes

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Counterexamples to "stable digit" theory of error estimates

answered May 26, 2015 at 12:44

12 votes

Why not think of derivatives as fractions?

answered Oct 11, 2023 at 13:51

11 votes

Functions can be divided into odd and even components - name of theorem?

answered Mar 30, 2016 at 2:34

11 votes

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"Real world" examples of implicit functions

answered Feb 23, 2018 at 15:22

10 votes

What's the best way to explain multivariable limit problems to students who are not familiar with $\epsilon$ - $\delta$ proofs?

answered May 22, 2017 at 13:37

10 votes

Explaining difference between improper integrals that converge and diverge

answered Jun 22, 2022 at 22:02

10 votes

Why is $a+b = b+a$?

answered Mar 7, 2024 at 16:51

10 votes

For graphics programming, is it better to start with an applied math book or dive into a deeper book like Linear Algebra Done Right?

answered Aug 18 at 17:46

9 votes

Ten options for multiple choices questions

answered May 5, 2018 at 23:45

9 votes

Fun set theory for kids

answered May 4, 2020 at 14:43

8 votes

Different ways to multiply decimals

answered Apr 18, 2020 at 1:13

8 votes

How would you introduce Frullani integral to students?

answered Mar 10, 2018 at 2:53

8 votes

Examples of basic non-commutative rings

answered Oct 14, 2017 at 20:02

8 votes

How to teach abstract algebra for the first time?

answered Nov 2, 2017 at 13:15

8 votes

Is there a standard convention for interpreting ambiguous absolute value expressions?

answered Nov 10, 2023 at 21:21

7 votes

Write $y=\sqrt{3+x}$ as the composite of two functions

answered Sep 22, 2022 at 13:14

7 votes

How to correct a wrong mental picture of the limit?

answered Mar 6, 2018 at 13:23

7 votes

Are these assumptions in statistics correct or beneficial?

answered Apr 25, 2020 at 14:26

7 votes

Integral calculus from the modern viewpoint

answered Jul 27, 2018 at 1:18

7 votes

How can I explain why numerical integration is easy, but symbolic integration is hard?

answered Jun 1, 2019 at 14:29

6 votes

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Real World use of the Function $(\sin{x})^x$

answered Mar 15, 2019 at 15:27

6 votes

Quadratic equations using complex math but with no imaginary roots

answered Nov 20, 2019 at 15:00

Stack Exchange Network

91 Answers

Grading a limit problem

Which product of single digits do children usually get wrong?

How should I teach logarithms to high school students?

Should figures be presented to scale?

How can we motivate that Newton's method is useful?

How to justify formula for area of triangle (or parallelogram)

What is the right notation to use in multivariable chain rules?

Why is it written $\tan^{-1}$?

Counterexamples to "stable digit" theory of error estimates

Why not think of derivatives as fractions?

Functions can be divided into odd and even components - name of theorem?

"Real world" examples of implicit functions

What's the best way to explain multivariable limit problems to students who are not familiar with $\epsilon$ - $\delta$ proofs?

Explaining difference between improper integrals that converge and diverge

Why is $a+b = b+a$?

For graphics programming, is it better to start with an applied math book or dive into a deeper book like Linear Algebra Done Right?

Ten options for multiple choices questions

Fun set theory for kids

Different ways to multiply decimals

How would you introduce Frullani integral to students?

Examples of basic non-commutative rings

How to teach abstract algebra for the first time?

Is there a standard convention for interpreting ambiguous absolute value expressions?

Write $y=\sqrt{3+x}$ as the composite of two functions

How to correct a wrong mental picture of the limit?

Are these assumptions in statistics correct or beneficial?

Integral calculus from the modern viewpoint

How can I explain why numerical integration is easy, but symbolic integration is hard?

Real World use of the Function $(\sin{x})^x$

Quadratic equations using complex math but with no imaginary roots