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<li class="active"><a href="javascript:;">1. COURSE STRUCTURE</a></li>
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Header 1 Example
What we cover:
<h3>What we cover:</h3>
Table 1 Example
Time: 3 hrs, Max Marks. 100.
Unit | Topic | Mark | Period |
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I. | Relations and Functions | 10 | 30 |
II | Algebra | 10 | 30 |
III | Calculus | 10 | 30 |
IV | Vectors and 3-D Geometry | 10 | 30 |
V | Linear Programming | 10 | 30 |
VI | Probability | 10 | 30 |
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<div class="panel-title">Time: 3 hrs, Max Marks. 100.</div>
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<th>Unit</th><th>Topic</th><th>Mark</th><th>Period</th>
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<td>I.</td><td>Relations and Functions</td><td>10</td><td>30</td>
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<td>II</td><td>Algebra</td><td>10</td><td>30 </td>
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<td>III</td><td>Calculus</td><td>10</td><td>30 </td>
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<td>IV</td><td>Vectors and 3-D Geometry</td><td>10</td><td>30 </td>
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<td>V</td><td>Linear Programming</td><td>10</td><td>30 </td>
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<td>VI</td><td>Probability</td><td>10</td><td>30 </td>
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Table 2 Example
The entire syllabus is divided into 4 modules
Module | Duration | Chapter Name | NCERT Book | Exemplar Book | Quick Summary & Formulas |
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Module 1 | 3 Months | C.1. Relations and Functions | Chapter | Chapter | Revision Sheet |
C.2 Inverse Trigonometric Functions | Chapter | Chapter | Revision Sheet | ||
C.3 Matrices | Chapter | Chapter | Revision Sheet | ||
C.4 Determinants | Chapter | Chapter | Revision Sheet | ||
Module 2 | 3.5 Months | C.5 Continuity and Differentiability | Chapter | Chapter | Revision Sheet |
C.6 Applications of Derivatives | Chapter | Chapter | Revision Sheet | ||
C.7 Integrals | Chapter | Chapter | Revision Sheet | ||
C.8 Applications of the Integrals | Chapter | Chapter | Revision Sheet | ||
C.9 Differential Equations | Chapter | Chapter | Revision Sheet | ||
Module 3 | 2.5 Months | C.10 Vectors | Chapter | Chapter | Revision Sheet |
C.11 Three - dimensional Geometry | Chapter | Chapter | Revision Sheet | ||
C.12 Linear Programming | Chapter | Chapter | Revision Sheet | ||
C.13 Probability | Chapter | Chapter | Revision Sheet | ||
Module 4 | 2 Months | Revision & Full-Length Tests |
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<div class="panel-title">The entire syllabus is divided into 4 modules</div>
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<th>Module</th><th>Duration</th><th>Chapter Name</th><th>NCERT Book</th><th>Exemplar Book</th><th>Quick Summary & Formulas</th>
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<td rowspan="4">Module 1</td><td rowspan="4">3 Months</td> <td>C.1. Relations and Functions</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td> <td><a href="">Revision Sheet</a> </td>
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<td>C.2 Inverse Trigonometric Functions</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td> <td><a href="">Revision Sheet</a> </td>
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<td>C.3 Matrices</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td><td><a href="">Revision Sheet</a> </td>
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<td>C.4 Determinants</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td> <td><a href="">Revision Sheet</a> </td>
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<td rowspan="5">Module 2</td><td rowspan="5">3.5 Months</td> <td>C.5 Continuity and Differentiability</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td> <td><a href="">Revision Sheet</a> </td>
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<td>C.6 Applications of Derivatives</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td><td><a href="">Revision Sheet</a> </td>
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<td>C.7 Integrals</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td><td><a href="">Revision Sheet</a> </td>
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<td>C.8 Applications of the Integrals</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td> <td><a href="">Revision Sheet</a> </td>
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<td>C.9 Differential Equations</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td> <td><a href="">Revision Sheet</a> </td>
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<td rowspan="4">Module 3</td><td rowspan="4">2.5 Months</td> <td>C.10 Vectors</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td> <td><a href="">Revision Sheet</a> </td>
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<td>C.11 Three - dimensional Geometry</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td> <td><a href="">Revision Sheet</a> </td>
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<td>C.12 Linear Programming</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td> <td><a href="">Revision Sheet</a> </td>
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<td>C.13 Probability</td><td><a href="">Chapter</a></td><td><a href="">Chapter</a></td> <td><a href="">Revision Sheet</a> </td>
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<td>Module 4</td><td>2 Months</td> <td>Revision & Full-Length Tests</td><td></td><td></td><td></td>
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List 1 Example
What we cover:
- Full Coverage of NCERT Text books and NCERT Exemplar Problems
- DPP for each corresponding chapter exercise (Covers all leading books – RD Sharma, RS Aggarwal, Together With etc)
- Chapter Revision Assignments (Based on Last 10 years question papers)
- Unit Revision Assignments (Based on Last 10 years question papers)
<h3>What we cover:</h3>
<ul>
<li>Full Coverage of NCERT Text books and NCERT Exemplar Problems</li>
<li>DPP for each corresponding chapter exercise (Covers all leading books – RD Sharma, RS Aggarwal, Together With etc)</li>
<li>Chapter Revision Assignments (Based on Last 10 years question papers)</li>
<li>Unit Revision Assignments (Based on Last 10 years question papers)</li>
</ul>
Collapse 1 Example
1. Relations and Functions (15 Periods)
Types of relations:
- Reflexive relations
- Symmetric relations
- Transitive relations
- Equivalence relations.
Types of Functions:
- Composite functions
- Inverse of a function
- Binary operations
2. Inverse Trigonometric Functions (15 Periods)
- Definition
- Range
- Domain
- principal value branch.
- Graphs of inverse trigonometric functions
- Elementary properties of inverse trigonometric functions
1. Matrices (25 Periods)
- Determinant of a square matrix (up to 3 x 3 matrices)
- Properties of determinants
- minors
- co-factors and applications of determinants in finding the area of a triangle.
- Adjoint and inverse of a square matrix
- Consistency, inconsistency and number of solutions of system of linear equations by examples
- Solving system of linear equations in two or three variables (having unique solution) using inverse of a matrix
2. Determinants (25 Periods)
- Determinant of a square matrix (up to 3 x 3 matrices)
- Properties of determinants
- minors
- co-factors and applications of determinants in finding the area of a triangle.
- Adjoint and inverse of a square matrix
- Consistency, inconsistency and number of solutions of system of linear equations by examples
- Solving system of linear equations in two or three variables (having unique solution) using inverse of a matrix
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<h2 class="panel-title"><a class="accordion-toggle collapsed" href="#content1" data-toggle="collapse" data-parent="#cnt-parent-pg"> Unit-I: Relations and Functions </a></h2>
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<h3>1. Relations and Functions (15 Periods)</h3>
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<p><strong>Types of relations:</strong>
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<li>Reflexive relations</li>
<li>Symmetric relations</li>
<li>Transitive relations</li>
<li>Equivalence relations.</li>
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<p><strong>Types of Functions:</strong>
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<li>Composite functions</li>
<li>Inverse of a function</li>
<li>Binary operations</li>
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<h3>2. Inverse Trigonometric Functions (15 Periods)</h3>
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<li>Definition</li>
<li>Range</li>
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<li>Domain</li>
<li>principal value branch.</li>
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<li>Graphs of inverse trigonometric functions</li>
<li>Elementary properties of inverse trigonometric functions</li>
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<h2 class="panel-title"><a class="accordion-toggle collapsed" href="#content2" data-toggle="collapse" data-parent="#cnt-parent-pg"> Step 2: Unit-II: Algebra </a></h2>
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<h3>1. Matrices (25 Periods)</h3>
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<li>Determinant of a square matrix (up to 3 x 3 matrices)</li>
<li>Properties of determinants</li>
<li>minors</li>
<li>co-factors and applications of determinants in finding the area of a triangle.</li>
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<li>Adjoint and inverse of a square matrix</li>
<li>Consistency, inconsistency and number of solutions of system of linear equations by examples</li>
<li>Solving system of linear equations in two or three variables (having unique solution) using inverse of a matrix</li>
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<h3>2. Determinants (25 Periods)</h3>
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<ul class="list-unstyled margin-bottom-20">
<li>Determinant of a square matrix (up to 3 x 3 matrices)</li>
<li>Properties of determinants</li>
<li>minors</li>
<li>co-factors and applications of determinants in finding the area of a triangle.</li>
</ul>
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<li>Adjoint and inverse of a square matrix</li>
<li>Consistency, inconsistency and number of solutions of system of linear equations by examples</li>
<li>Solving system of linear equations in two or three variables (having unique solution) using inverse of a matrix</li>
</ul>
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