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IIT Madras - BS in Electronic Systems @UCgilzuU7GzYtdqp-a2REing@youtube.com

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IIT Madras, Ranked No.1 in India Rankings by NIRF, offers BS


20:08
5. Problems and graphical solutions
39:36
Solving system of n variables and m linear equations
30:16
3. Visualizing expressions and equations
49:41
7. Parabolas and Quadratic equations
18:29
System of Linear equations
14:08
Matrix representation
30:33
Solving system of two Linear equations
44:46
2. Numbers,Variables,Functions and Equations
12:39
Solving system of three variables and two linear equations
20:14
Solving system of two variables and three linear equations
41:33
1. Introduction
26:22
6. Straight lines
28:34
Computing Limits 1
22:43
4. Functions of one variable
30:23
Higher order derivatives
13:07
Properties and details
27:25
Examples of convergent and divergent sequences
13:27
Taylor's Theorem
47:27
Monotone convergence theorem
26:06
Mean Value Theorem
32:23
Introduction to Integration
12:30
Derivative and its Applications
23:41
Computing Volumes of solids
22:46
Properties of exp(x)
14:27
Problems related to functions
20:32
Convergence of power series
35:41
Area under the curve and Riemann sums
25:45
Monotonic function and derivatives
24:38
Fundamental theorem of calculus and Anti-derivatives
18:00
Bonded, monotonic, convergent, and divergent sequences
14:58
Derivative of power function
19:12
Applications of derivatives
13:55
Irrational limit of sequences
26:57
Computing the limit of function and determining the continuity
37:53
Problems related to e^x
13:02
Limits at infinity
18:39
Functions defined using power series
23:02
Sequences
13:41
Length of arcs
17:31
Properties of e^x
08:59
Differential and Errors
16:26
One-sided limits
24:07
Differentaition rules
25:16
Computing Limits 2
23:59
Problems and Illustration
15:33
Energy of time varying signals
13:16
Derivative of polynomial and rational functions
19:05
Inverse functions and derivatives
26:51
Logarithm function
21:23
Root and Ratio tests
28:10
Introduction to Taylor's Theorem
18:52
Series
31:05
Derivative of a function with examples
19:03
Harmonic series and q-series
10:36
L'Hopital's rule: Limits and derivatives
25:30
Limits and continuity of powers/exponentials
28:01
Integration by substitution
28:37
Limit of function and continuity
13:24
Power series - Introduction
24:16
The definite integral