01:03:32

Espacios de convergencia: ¿por qué? (Taller BUAP NJCU 21 de marzo 2022)

28:28

LyX Workshop part I

24:04

LyX workshop part II

04:02

LyX workshop part IV

09:16

LyX Workshop part III

27:12

flipped classroom for Calculus and self-graded homework

11:41

M9-2: polar curves and regions

12:57

M5-6: trig substitutions: more examples

11:35

M4-5: integration by parts for definite integrals

10:33

M10-12: Geometric Series (part II)

15:53

M10-13: Telescoping sums

14:00

M10-11: Geometric Series (part I)

07:55

M1-4: Logarithmic Differentiation

14:06

M14: Strategies to test series for convergence

10:38

M13-2: Ratio Test; first examples

10:43

M13-1: Ratio Test (statement and proof)

09:26

M13-4: Ratio Test, more examples II

08:10

M13-3: Ratio Test; more examples I

14:28

13-5: Root Test

09:45

M16-1: power series and sums of numerical series

11:26

M16-2: estimating integrals

14:01

M16-4: more power series: products

06:22

M16-3: Calculating limits

15:15

M16-5: more power series: Binomial series

10:15

M15-3: Finding intervals of convergence: examples (II)

17:51

M15-1: Power Series; interval of convergence

15:30

M15-5:representations of functions as power series

09:56

M15-2: Finding intervals of convergence: examples (I)

07:17

M15-4: final remarks on intervals of convergence

14:25

M15-6: term-by-term differentiation and integration of power series

07:07

M15-7: more power series representations

17:00

M15-8: power series and sums of numerical series

16:03

M15-10: Examples of Taylor Series

08:41

M15-9: Taylor and MacLaurin Series

18:20

M15-11: Convergence of Taylor Series

15:36

M15-12: More examples of Taylor series

13:35

M12-1: Alternating Series; Alternating Series Test

11:48

M12-2: Absolute convergence; conditional convergence

19:04

M11-5: Limit Comparison Test

05:53

12-3: Estimating sums with the Alternating Series Test

09:34

M11-6: Estimating sums revisited

18:24

M11-1: Integral Test

13:32

M11-4: Direct Comparison Test

13:04

11-2: p-series

12:13

M11-3: Estimating the sum

13:22

M10-1: Sequences; definition(s)

12:56

M10-2: Limit of sequences

12:01

M10-3: Squeeze Theorem for sequences

11:41

M10-4: abstract properties of sequences

13:15

M10-5: proving properties by induction; limit of sequences defined inductively

12:42

M10-7: fixed points and limits of sequences defined inductively

13:25

M10-8: an example spiraling to the fixed point

08:29

M10-6: an example with iterated radicals

10:59

M10-10: Series; a criterion for divergence

12:18

M10-9: Series; generalities

13:12

M9-1: polar coordinates

12:33

M8-7: arc length (part I)

08:07

M7-6: comparison for improper integrals (part II)

11:13

M7-2: improper integrals of type I (part II)

09:37

M8-5: symmetry; concavity