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Udemy – Become a Calculus 1 & 2 & 3 Master 2019

Udemy – Become a Calculus 1 & 2 & 3 Master 2019
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Udemy - Become a Calculus 1 & 2 & 3 Master 2019

Become a Calculus 1 & 2 & 3 Master is the name of a training course from the Udemy website that fully teaches you the calculus and integrals 1, 2 and 3. This course contains over 900 math tests plus an answer that maximizes your skills. The topics of this course will help you to easily solve the most complex mathematical problems and get an understanding of mathematical science. The course instructor initially begins with the basics and offers a different and simple solution for each issue.

This training is provided in three separate courses, and will teach you the discussions of integral calculus 1, 2, and 3. In Calculus and Integrals 1, you become familiar with the basic discussion of calculus, derivatives , derivatives, and contiguity. You will get acquainted with the calculus and integral 2 with a variety of integrals, integral applications, parametric equations, polar coordinates, and sequences. In the Calculus section, you also learn about partial derivatives, multiple integrals, vectors, and differential equations.

Courses taught in this course:

  • Understanding the basic discussions of accounts
  • Training of Derivatives and Applications of Derivatives
  • Extent and continuity
  • Understanding the types of integrals and their applications
  • Parametric Equations and Polar Coordinates
  • Familiarity with sequence and series
  • Partial derivative training and multiple integrals
  • Introduction to Vectors and Differential Equations

Course details Become a Calculus 1 & 2 & 3 Master

  • English language
  • Duration: 83 hours and 50 minutes
  • Number of lessons: 1055
  • Teacher: Krista King
  • File Format: mp4

Course topics:

Calculus 1:

Calculus 1 – Introduction & Resources
2 lectures
01:45

Foundations of Calculus – Functions
11 lectures
20:30

Foundations of Calculus – Graphing functions
13 lectures
53:51

Foundations of Calculus – Modifying functions
6 lectures
25:49

Foundations of Calculus – Inverse functions and logarithms
8 lectures
21:24

Foundations of Calculus – Other functions and trigonometry
10 lectures
33:27

Limits & Continuity – Idea of ​​the limit
5 lectures
08:37

Limits & Continuity – Formal definition of the limit
9 lectures
33:41

Limits & Continuity – Combinations and Composites
5 lectures
31:23

Limits & Continuity – Continuity
8 lectures
29:24

Limits & Continuity – Intermediate value theorem
7 lectures
18:45

Limits & Continuity – Solving limits
16 lectures
45:28

Limits & Continuity – Squeeze Theorem
6 lectures
08:26

Derivatives – Definition of the derivative
7 lectures
23:30

Derivatives – Derivative rules
16 lectures
01:05:57

Derivatives – Chain rule
11 lectures
28:25

Derivatives – Derivatives of trig functions
13 lectures
43:22

Derivatives – Derivatives of ln (x) and e ^ x
11 lectures
40:31

Derivatives – Tangent and normal lines
13 lectures
57:15

Derivatives – Implicit differentiation
10 lectures
38:59

Applications of Derivatives – Optimization
10 lectures
01:00:05

Applications of Derivatives – Sketching graphs
10 lectures
01:15:46

Applications of Derivatives – Linear approximation
7 lectures
17:10

Applications of Derivatives – Related Rates
10 lectures
46:01

Applications of Derivatives – Applied Optimization
22 lectures
03:06:16

Applications of Derivatives – Derivative theorems
13 lectures
39:26

Applications of Derivatives – Physics
9 lectures
43:41

Applications of Derivatives – Economics
5 lectures
07:48

Applications of Derivatives – Exponential growth and decay
9 lectures
17:55

Final exam and wrap-up
2 lectures
00:56

Calculus 2:

Getting started
2 lectures
01:45

Integrals – Antiderivatives and indefinite integrals
11 lectures
45:04

Integrals – Definite integrals
8 lectures
24:31

Integrals – Riemann sum
9 lectures
47:31

Integrals – Other approximation methods
9 lectures
01:00:45

Integrals – Error bounds
6 lectures
01:03:32

Integrals – Fundamental theorem of calculus
7 lectures
26:22

Integrals – U-substitution
6 lectures
19:30

Integrals – Integration by parts
11 lectures
57:42

Integrals – Partial fractions
16 lectures
02:47:43

Integrals – Trigonometric integrals
14 lectures
01:11:46

Integrals – Hyperbolic Integrals
6 lectures
07:20

Integrals – Trigonometric substitution
11 lectures
01:45:18

Integrals – Improper integrals
12 lectures
01:11:55

Integrals – Reduction formulas
3 lectures
07:59

Applications of Integrals – Area between curves
7 lectures
35:32

Applications of Integrals – Arc length
6 lectures
29:58

Applications of Integrals – Average value
6 lectures
10:47

Applications of Integrals – Surface area of ​​revolution
6 lectures
27:15

Applications of Integrals – Volume of revolution
16 lectures
02:23:50

Applications of Integrals – Work
10 lectures
39:27

Applications of Integrals – Physics
14 lectures
44:41

Applications of Integrals – Geometry
6 lectures
34:29

Applications of Integrals – Economics
11 lectures
42:51

Applications of Integrals – Probability
4 lectures
07:33

Applications of Integrals – Biology
7 lectures
31:57

Polar & Parametric – Introduction to parametric curves
10 lectures
20:37

Polar & Parametric – Calculus with parametric curves
18 lectures
01:40:01

Polar & Parametric – Introduction to polar curves
14 lectures
45:08

Polar & Parametric – Calculus with polar curves
21 lectures
01:41:12

Sequences & Series – Introduction to sequences
15 lectures
50:26

Sequences & Series – Partial Sums
5 lectures
10:29

Sequences & Series – Geometric series
9 lectures
37:16

Sequences & Series – Telescoping series
6 lectures
16:39

Sequences & Series – Basic convergence tests
11 lectures
29:11

Sequences & Series – Comparison tests
8 lectures
29:19

Sequences & Series – Ratio and root tests
9 lectures
38:32

Sequences & Series – Alternating series test
6 lectures
27:34

Sequences & Series – Power series
19 lectures
02:06:27

Sequences & Series – Taylor series
8 lectures
41:44

Sequences & Series – Maclaurin series
12 lectures
56:09

Final exam and wrap-up
2 lectures
00:57

Calculus 3:

Getting started
2 lectures
01:45

Partial Derivatives – Three-dimensional coordinate systems
10 lectures
42:46

Partial Derivatives – Sketching graphs and level curves
3 lectures
18:47

Partial Derivatives – Lines and planes
21 lectures
01:39:02

Partial Derivatives – Cylinders and quadric surfaces
5 lectures
23:49

Partial Derivatives – Limits and Continuity
8 lectures
01:05:49

Partial Derivatives – Partial derivatives
8 lectures
20:12

Partial Derivatives – Differentials
4 lectures
05:11

Partial Derivatives – Chain rule
5 lectures
28:24

Partial Derivatives – Implicit Differentiation
4 lectures
09:03

Partial Derivatives – Directional derivatives
5 lectures
14:25

Partial Derivatives – Linear approximation and linearization
5 lectures
14:09

Partial Derivatives – Gradient vectors
7 lectures
15:03

Partial Derivatives – Tangent planes and normal lines
6 lectures
17:29

Partial Derivatives – Optimization
9 lectures
01:06:52

Partial Derivatives – Applied Optimization
6 lectures
42:38

Partial Derivatives – Lagrange multipliers
7 lectures
49:15

Multiple Integrals – Approximating double integrals
5 lectures
38:06

Multiple Integrals – Double Integrals
13 lectures
01:26:44

Multiple Integrals – Double integral in polar coordinates
10 lectures
53:25

Multiple Integrals – Applications of double integrals
2 lectures
12:14

Multiple Integrals – Approximating triple integrals
3 lectures
12:12

Multiple Integrals – Triple Integrals
10 lectures
01:02:28

Multiple Integrals – Triple integrals in cylindrical coordinates
7 lectures
30:23

Multiple Integrals – Triple Integrals in Spherical Coordinates
7 lectures
29:32

Multiple Integrals – Change of variables
5 lectures
16:55

Multiple Integrals – Applications of triple integrals
3 lectures
19:02

Vectors – Introduction to vectors
11 lectures
54:44

Vectors – Dot products
19 lectures
01:04:52

Vectors – Cross products
11 lectures
39:11

Vectors – Vector functions and space curves
12 lectures
49:33

Vectors – Derivatives and integrals of vector functions
9 lectures
32:06

Vectors – Arc length and curvature
13 lectures
01:15:18

Vectors – Velocity and acceleration
8 lectures
32:47

Vectors – Line integrals
11 lectures
01:30:30

Vectors – Green’s theorem
5 lectures
22:05

Vectors – Curl and divergence
3 lectures
30:14

Vectors – Parametric surfaces and areas
6 lectures
47:28

Vectors – Surface integrals
3 lectures
22:53

Vectors – Stokes’ and divergence theorem
3 lectures
53:09

Differential Equations – Introduction
4 lectures
08:44

Differential Equations – Euler’s method
3 lectures
18:04

Differential Equations – Separable differential equations
11 lectures
44:16

Differential Equations – Logistic models
7 lectures
42:09

Differential Equations – Exact differential equations
4 lectures
26:52

Differential Equations – Linear differential equations
6 lectures
26:29

Differential Equations – Second-order homogeneous
18 lectures
01:23:04

Differential Equations – Second-order nonhomogeneous
11 lectures
02:01:08

Differential Equations – Laplace transforms
5 lectures
19:06

Differential Equations – Methods of Laplace transforms
6 lectures
52:41

Differential Equations – Advanced Laplace transforms
3 lectures
17:47

Final exam and wrap-up
2 lectures
00:51

Course Requirements Become a Calculus 1 & 2 & 3 Master

  • You should have a decent foundation (but it does not have to be perfect !: D) in Algebra.
  • If you have some experience with Trigonometry and Precalculus, that will definitely be helpful, but it’s not absolutely necessary.

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Version 3: 5.37 GB

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