AP EAMCET 2025 Maths Syllabus PDF - Download AP EAMCET Maths Syllabus Topic wise

Updated By Diksha Sharma on 26 Aug, 2024 19:59

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AP EAMCET Maths Syllabus 2025

The AP EAMCET maths syllabus carries a total number of 80 questions. Mathematics holds the highest weightage in the exam. Applicants need to prepare properly for the exam to ace the maths section. Getting familiar with the syllabus is the first step to begin with the preparations. The important chapters in the mathematics syllabus are probability with a 14% weightage, vectors with an 11% weightage, calculus with a 5% percentage weightage, integral calculus with a 4 % weightage, and so on. Applicants can check the entire 2025 syllabus for mathematics here.

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Unit Wise AP EAMCET 2025 syllabus for Maths

Check the 2025 syllabus for the mathematics section for the AP EAMCET exam here. The authorities have not released the official syllabus, we have curated this syllabus by keeping in mind the syllabus from last year. 

Units 

Topics in the Units 

Algebra 

  • Functions (its types, definitions, inverse theorems & functions, range, domain, & inverse
  • Mathematical induction (mathematical induction & theorem principles, mathematical induction applications, divisibility problems 
  • Matrices (its types, multiplication of matrices & scalar multiple of a matrix, matrix transport, determinants & its properties, inverse & adjoint of a matrix, inconsistency & consistency of system of simultaneous equations, matrix rank, simultaneous linear equation solutions)
  • Complex numbers (CN as an ordered pair of real numbers, fundamental operations, complex number representation in a+ib form, amplitude & modulus of complex numbers, illustrations, polar & geometrical representation of complex numbers in Argand plane, diagram of Argand 
  • Theorem by De Moivre (rational & integral indices, unity’s nth root, geometrical interpretations, illustrations 
  • Quadratic expressions (equation in 1 variable, quadratic expressions sign, signs change, minimum & maximum value, quadratic inequations 
  • Equations theory (roots & coefficients relation in an equation, equation solving at the time two or more roots are connected by certain relation, real coefficient equation, complex roots occurrence in conjugate pairs & its consequences, equations transformation definitions & certain theorems)
  • Permutations & combinations (counting’s fundamental principle, circular & linear permutations, N dissimilar things take r at a time permutations, circular permutations, permutation with constraint repetitors, combinations definitions & theorems)
  • Binomial theorem (positive integral index binomial theorem, rational index binomial theorem, use binomial theorem for approximation)
  • Partial functions 

Trigonometry 

  • Trigonometric ratios till transformation (variation, trigonometric functions transformation periodicity & graphs, compound angles trigonometric ratios, multiple & sub-multiple angles trigonometric ratios, transformations)
  • Trigonometric equations (trigonometric equations general solutions, simple trigonometric equations, solutions)
  • Inverse trigonometric functions (graph & properties of inverse trigonometric functions, reduce a trigonometric function into a bijective function)
  • Hyperbolic functions (its definition, graphs, inverse hyperbolic function definition & graph, hyperbolic functions addition formulae
  • Properties of triangle (sides & angles of triangle relationship, cosine, sine, tangent, & projectile rules, areas of triangle & half angle formulae, excircles & incircle of a triangle

Vector algebra 

  • Addition of vectors (a vector-like triad of real number, vector classification, vectors addition, scalar multiplication, angle in between two nonzeros, vectors linear combination, vector component in three dimensions, line and plane vector equations with their cartesian equivalent forms)
  • Product of vectors (dot/scalar product of 2 vectors, geometrical interpretations, orthogonal projections, dot product properties, dot product expression in i,j,k system, angle between 2 vectors, vectors methods geometrical, plane in normal form vector equation, angle in between 2 planes, two vectors & properties vector product, vectors product in j,k, i system, areas of vectors, scalar triple product, plane’s vector equation, vector triple products)

Measures of dispersion & probability 

  • Measures of dispersion (range, mean deviation, standard &variance deviation of grouped & ungrouped data, analysis of frequency distribution, and coefficient of variation with equal means but multiple variances)
  • Probability (random events & experiments, probability classical definition, addition theorem/axiomatic approach of probability, dependent & independent events, conditional probability, theorem by Baye, and multiplication theorem)
  • Probability distribution & random variables (random variables, theoretical discrete distribution, Poisson and binomial distribution)

Coordinate geometry 

  • Locus (its definition, illustrations, finding equal equations of locus, problem with it)
  • Transformation of axes (rules, illustrations, and derivations, rotation of axes, derivations, illustrations)
  • The straight line (fundamental results revision, straight line, normal form, straight line, illustrations, symmetric form, reduction in various forms, tow straight lines intersection, straight lines family, concurrent lines & its conditions, angle in between 2 lines, perpendicular length from a point to line, two parallel line distance, triangle properties)
  • Pair of straight lines (pair of lines equations passing through the origin, the angle between pair of lines, perpendicular & coincident lines condition, angles bisectors, the bisector of angles pairs, lines pair, general equation second degree, parallel lines condition & distance between them, pair of lines point of intersection, homogenizing a second-degree equation with the first-degree equation in x & y)
  • Circle (equation of a circle, equation of the circle with line segment as equation & diameter of the circle via 3 non-collinear points, circle’s parametric equation, point’s position in a plane of a circle, point definition of a tangent power, straight line position in the plane of a circle, condition applicable for a line to be tangent, chord joining circle’s two points, tangent equation on a point of a circle, two circles relative position, the center of similitude, pair of the tangent equation from an external point)
  • System of circles (angle in between 2 intersecting circles, orthogonality condition, two circles radical axis, two circles common tangent & common chord, line and circle intersection)
  • Parabola (conic sections, parabola, parabola equation in standard form, parabola forms, tangent & normal equations at a point on parabola, straight lines conditions to be tangent)
  • Ellipse (ellipse equation in standard form, tangent & normal equation at a point on the ellipse, conditions for a straight line to become tangent)
  • Hyperbola (hyperbola equation in standard form, tangent & normal equations at a point on hyperbola, conditions for straight line to become tangent)
  • Three-dimensional coordinates (coordinates, section formulae, triangle & tetrahedron centroid)
  • Direction cosines/rations
  • Plane (plane’s cartesian equation, illustrations)

Calculus 

  • Limits & continuity (neighborhoods & integral, limits, standard limits, continuity)
  • Differentiation (function’s derivative, elementary properties, trigonometric/inverse trigonometric/hyperbolic/inverse hyperbolic function, differentiation methods, derivatives, second order derivatives)
  • Applications of derivatives (approximations & errors, derivative geometrical interpretation, tangent & normal equations to a curve, tangent length, condition for orthogonality of curve and angle between 2 curves, derivative as a rate of change, Lagrange’s mean value theorem& Rolle’s theorem, increasing/decreasing functions, minima/maxima)
  • Integration ( integration as a reverse process for differentiation, standard form, integral properties, substitution methods, algebraic/logarithmic/exponential/inverse trigonometric functions integration, integration by parts, exponential/inverse/logarithmic functions integration, partial fraction method, reduction formula)
  • Definite integrals (definite integral as the limit of a sum, definite integral interpretation as an area, integral calculus fundamental theorem, definite integral to areas application, reduction formula)
  • Differential equations (differential equations formation, order & degree of an ordinary differential equation, solving differential equation with different methods)

Important chapters & weightage from the Maths syllabus

Some important chapters in the Maths syllabus with their weightage are given below. 

Important Units 

Weightage 

Differential calculus 

3%

Integral calculus 

4%

Calculus 

5%

Vectors 

11%

Probability 

14%

Check the topics here that the applicants cannot miss during the maths preparation:

  • Algebra 
  • Trigonometry 
  • Coordinate geometry 
  • Analytical geometry 
  • Cube root entity 
  • Modulus complex numbers 
  • Locus 
  • Minima & maxima values

Best Books for AP EAMCET maths preparation

Refer to the best books for the AP EAMCET Maths 2025 syllabus preparation here. 

  • Coordinate geometry by SK Goyal 
  • Vector and 3D geometry by Amit M Aggarwal 
  • EAMCET Mathematics by Arihant Experts 
  • Handbook of Mathematics by Arihant Experts 
  • Class 11 and 12 Mathematics by RD Sharma

Preparation tips for the AP EAMCET maths syllabus

Read the tips below to ace the maths sections with ease. These preparation tips will help the applicants in preparing for the exam well. 

  • Solve the problems as much as you can to understand the time you are consuming in it. Eventually, try to increase your speed by practicing the sums daily. 
  • First begin with the important chapters like probability, trigonometry, coordinate geometry, cube root entity, etc., and then move on to the chapters that have less weightage. 
  • Use the NCERT textbooks as the primary source to cover the fundamental concepts. Also refer to the best reference books like RD Sharma, RS Aggarwal, and others. 
  • Analyze the topics that you are weaker in, this will help you focus more on the weaker concepts. Practice more for these topics by solving their problems in daily routine. 
  • Use online resources like YouTube or video tutorials explaining the problems. This will help in understanding the difficult concepts. 
  • Consider using education apps if you want to follow the preparation according to the schedule created by them. 

These tips here will help you ace the mathematics section in the AP EAMCET 2025 exam. For more such exam updates stay tuned with CollegeDekho. 

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