TS EAMCET Mathematics 2023: JNTU Hyderabad will soon be releasing the syllabus for the TS EAMCET Mathematics 2023 exam. As per the trend, the 2023 syllabus will be similar to the 2022 math syllabus. The syllabus will be released online on the official website https://eamcet.tsche.ac.in/. TS EAMCET Mathematics 2023 syllabus will be released in PDF format. Candidates looking to appear for the ST EAMCET exam can check the expected syllabus and the topic-wise weightage for the TS EAMCET 2023 exam. With the help of Topic wise weightage candidates can determine the area to focus on which will help in exam preparation.
TS EAMCET Mathematics 2023: Syllabus and Topic-Wise Weightage
The below candidate can check the syllabus of the maths exam along with the Topic wise weightage:
Chapters | Topic | Weightage |
---|---|---|
Algebra | Function | 3-5 |
Matrices | 2 | |
Complex Number | 3-5 | |
De Moivre’s Theorem | 1 | |
Quadratic Expression | 1 | |
Theory of Equations | 2 | |
Permutations and Combinations | 2 | |
Binomial Theorem | 2 | |
Partial fractions | 1 | |
Trigonometry | Trigonometric Ratios up to Transformations | 1 |
Hyperbolic Functions | 1 | |
Properties of Triangles | 3-5 | |
Addition of Vectors | 2 | |
Product of Vectors | 3-5 | |
Probability | Measures of Dispersion | 2 |
Probability | 3-5 | |
Random Variables and Probability Distributions | 2 | |
Co-ordinate Geometry | Locus | 1 |
Transformation of Axes | 1 | |
The Straight Line | 2 | |
Pair of Straight lines | 1 | |
Circle | 3-5 | |
System of circles | 1 | |
Parabola | 2 | |
Ellipse | 1 | |
Hyperbola | 1 | |
Three Dimensional Coordinates | 1 | |
Direction Cosines and Direction Ratios | 1 | |
Plane | 1 | |
Calculus | Limits and Continuity | 2 |
Differentiation | 2 | |
Applications of Derivatives | 2 | |
Integration | 3-5 | |
Definite Integrals | 2 | |
Differential equations | 2 |
Important Topics to focus on while preparing for the TS EAMCET Maths Section:
Going by the above table Co-ordinate Geometry and Algebra along with calculus carry the highest weightage. Among them, the Candidate should focus more on topics like:
- Function
- Addition of Vectors
- Product of Vectors
- Probability
- Circle
- Complex Numbers
- Integration
- Matrics
- Limits
- Straight Line
- Parabola
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