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    Subject Notes Illustration
    Subject Notes Illustration
    Course Code: MD-00232 Topics

    Math Deficiency – II

    Master key topics and exam concepts step by step. Track completed lessons, practice past papers, and access verified study notes.

    32
    Total Topics
    0
    Completed
    32
    Pending
    5
    Units / Chapters
    Chap 1:

    General Topics

    0/12 done12 topics
    01
    Complex Numbers
    02
    Arithmetic with Complex Numbers (Add, subtract, multiply and divide complex numbers)
    03
    Trigonometric Polar Form of Complex Numbers
    04
    De Moivre's Theorem and nth Roots
    05
    Recursion
    06
    Sequences and Series
    07
    Sigma Notation
    08
    Arithmetic Series
    09
    Geometric Series (Sum infinite and finite geometric series and categorize geometric series)
    10
    Counting with Permutations and Combinations
    11
    Basic Probability
    12
    Binomial Theorem
    Chap 1:

    Limit

    0/3 done3 topics
    13
    Notation, Graphs to Find Limits, Tables to Find Limits
    14
    Substitution to Find Limits, Rationalization to Find Limits
    15
    One Sided Limits and Continuity
    Chap 2:

    Rate of Change

    0/2 done2 topics
    16
    Instantaneous Rate of Change
    17
    Tangent Lines and Rates of Change
    Chap 3:

    Derivatives

    0/9 done9 topics
    18
    The Derivative Function
    19
    Introduction to Techniques of Differentiation
    20
    The Product and Quotient Rules
    21
    Derivatives of Trigonometric Functions
    22
    The Chain Rule
    23
    Derivatives of Logarithmic Functions
    24
    Derivatives of Exponential and Inverse Trigonometric Functions
    25
    Increase, Decrease, and Concavity
    26
    Relative Extrema, Absolute Maxima and Minima
    Chap 4:

    Integrals

    0/6 done6 topics
    27
    An Overview of the Area Problem
    28
    Area Under a Curve
    29
    The Indefinite Integral
    30
    Integration by Substitution
    31
    The Definition of Area as a Limit; Sigma Notation
    32
    The Definite Integral

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