2nd Year Mathematics Full Syllabus covered
This Section Covers the Following
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Introduction | Types and Graph of Functions.
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Exercise 1.1| Question 1,2 & 3
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Exercise 1.1| Question 1,2 & 3
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Ex 1.1 | Question 4
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Ex 1.1 | Question 5 ,6 & 7
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Ex 1.1 | Q 8 & 9
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Ex 1.1 | Q 8 & 9
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Ex 1.2 | Q1
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Ex 1.2 |Q2
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Ex 1.2 |Q3
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Ex 1.3 | Theory & Example
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Ex 1.3 | Part 2 | Important Theorem on Limits.
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Ex 1.3 | Part 3 | Sandwitch Theorem
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Ex 1.3 | Q1 & 2 |Limit Theorem
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Ex 1.3 | Q3 Part I- VI | Limit Theorem
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Ex 1.3 | Q3 Part VII-XII | Limit Theorem
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Ex 1.3 | Question 4 | Exponential Limit
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Ex 1.4 | Question 1 |Continuity & discontinuity
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Ex 1.4 | Question 2 & 3 | Checking Continuity
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Ex 1.4 | Question 4 5 & 6 | Checking Continuity
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Ex 1.5 | Graph
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Ex 1.5 | Question 1 | Graph of Equation
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Ex 1.5 |Q2 & 3 |Parametric Equation & Continuity
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Ex 1.5 | Q 4 | Graphical Solution of Equation.
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Ex 2.1 |Question 1 Part I-V |By Definition method
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Definition& Principle of Derivative |Introduction
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Ex 2.1 |Q 1 Part VI - XIV | By Definition method
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Ex 2.1 | Q2 | Binomial Theorem | First principle
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Ex 2.2 | First Principle Rule | Binomial Theorem
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Ex 2.3 | Proof of Power Product & Quotient Rule
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Ex 2.3 | Proof of Power Product & Quotient Rule
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Ex 2.3 | Question 1 to 5
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Ex 2.3 | Question 6 to 12
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Ex 2.3 | Question 13 to 15
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Ex 2.3 | Question 16 & 17
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Chain Rule |Derivative Parametric & Implicit Function
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Ex 2.4 | Q1 Part I-V |Chain Rule
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Ex 2.4 |Q2 Part I-VI| Derivative of implicit function
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Ex 2.4 | Q3 & Q4 | Parametric Function & its Proof.
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Ex 2.4 | Q5 | Parametric Function
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Derivative of Trigonometric Function: Proof insight.
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Derivative of Inverse Trigonometric Function & Proof
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Ex 2.5 | Q1 | Derivative of Trigonometric Function.
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Ex 2.5 | Q1 | Part 2 | Derivative of Trigonometry
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Ex 2.5 | Question 2 | Derivative of Trigonometry
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Ex 2.5 | Question 3 & 4| Derivative of Trigonometry
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Exercise 2.5 Question 5, 6 & 7
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Exercise 2.5 Question 8 & 9
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Exercise 2.5 | Question 10 || Part I to IV | Inverse Trigonometry
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Exercise 2.5 | Question 10 || Part V to VII
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Exercise 2.5 | Question 11 & 12
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Ex 2.6 | Theory & Proof | Derivative of Hyperbolic & Inverse Hyperbolic.
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Ex 2. 6 | Q1 Derivative of Log & Exponential Function.
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Ex 2. 6 | Q2 Derivative of Log & Exponential Function.
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Ex 2.6 | Question 3 | Derivative of Hyperbolic & Inverse Hyperbolic
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Ex 2.7 | Question 1 & 2 |Second Derivative of Function
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Ex 2.7 | Question 3 | Second Derivative of Function
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Ex 2.7 | Question 4
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Ex 2.7 | Question 5
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Ex 2.7 | Question 6 & 7
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Ex 2.7 | Question 8 & 9
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Ex 2.8 | Maclurin & Taylor Series | Q 1
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Ex 2.8 | Maclurin & Taylor Series | Q 1| Part i & ii.
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Ex 2.8 | Maclurin & Taylor Series | Q 1| Part iv & v
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Ex 2.8 | Maclurin & Taylor Series | Q 2 & 3
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Ex 2.9 | Question 1
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Ex 2.9 | Question 2
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Ex 2.9 | Question 3 & 4
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Ex 2.9 | Question 5
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Ex 2.10 | All Examples
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Ex 2.10 | question 1, 2 & 3
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Ex 2.10 | question 3 & 4
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Ex 2.10 | question 3 & 4
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Ex 2.10 | question 4 & 5
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Ex 2.10 | question 7 & 8
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Ex 2.10 | question 9
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Ex 2.10 | question 10
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Ex 2.10 | question 11 & 12
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