Mathematics Educators Stack Exchange

38 votes

5 answers

14k views

Which cognitive psychology findings are solid, that I can use to help my students?

Justin Skycak

12.3k

modified 11 hours ago

16 votes

4 answers

22k views

How to choose a textbook that is pedagogically optimal for oneself?

Mujtaba Alam

1

answered 2 days ago

3 votes

2 answers

100 views

Advice for assigning student projects in masters data science stats course

Brian Borchers

881

answered Jul 22 at 3:46

87 votes

21 answers

26k views

Why are induction proofs so challenging for students?

J W

5,033

modified Jul 21 at 18:19

11 votes

4 answers

2k views

Teaching students how to check the validity of their proofs

user21820

2,722

answered Jul 21 at 9:05

5 votes

3 answers

1k views

Games suitable for high school level teaching

user21820

2,722

modified Jul 21 at 9:01

5 votes

2 answers

141 views

Historical Development vs Official Development

J W

5,033

modified Jul 20 at 8:03

43 votes

5 answers

3k views

Taxonomy of bad proofs

Xander Henderson♦

8,298

modified Jul 20 at 0:15

15 votes

2 answers

3k views

Introductory real analysis before or after introductory abstract algebra?

guest

1

modified Jul 18 at 20:32

2 votes

5 answers

860 views

When are students taught implicit and parametric representations of curves?

J W

5,033

modified Jul 18 at 7:21

5 votes

1 answer

663 views

Does this explanation of integration and the Fundamental Theorems of Calculus make any sense?

Justin Skycak

12.3k

modified Jul 17 at 2:51

0 votes

0 answers

59 views

References on maxima and minima serving as a pedagogical context to explore and gain a deeper understanding of real functions

J W

5,033

modified Jul 16 at 20:08

2 votes

0 answers

215 views

When Did They Start Using Ohm's Triangle for Arithmetic Topics?

Tommi

7,374

modified Jul 15 at 14:30

12 votes

7 answers

3k views

Real-life problems involving solving triangles

Linda

129

modified Jul 14 at 10:36

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Which cognitive psychology findings are solid, that I can use to help my students?

How to choose a textbook that is pedagogically optimal for oneself?

Advice for assigning student projects in masters data science stats course

Why are induction proofs so challenging for students?

Teaching students how to check the validity of their proofs

Games suitable for high school level teaching

Historical Development vs Official Development

Taxonomy of bad proofs

Introductory real analysis before or after introductory abstract algebra?

When are students taught implicit and parametric representations of curves?

Does this explanation of integration and the Fundamental Theorems of Calculus make any sense?

References on maxima and minima serving as a pedagogical context to explore and gain a deeper understanding of real functions

When Did They Start Using Ohm's Triangle for Arithmetic Topics?

Real-life problems involving solving triangles

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