Conducted by the Council of Architecture (COA), National Aptitude Test in Architecture (NATA) is a national-level entrance examination taken by those wanting to get admission in the 5-year Bachelor of Architecture (BArch) program. The NATA scores form a crucial part of the eligibility criteria for the undergraduate courses offered by the best architecture colleges in India. The exam aims to assess the knowledge of varied theoretical and practical concepts of the academic discipline of Architecture along with analyzing the candidate’s drawing and observation skills, aesthetic sensitivity, analytical thinking and sense of proportion. If you are planning to appear for this exam and don’t know where to begin, here is a comprehensive blog that will walk you through the different aspects of the NATA syllabus as well as the concepts you need to study.
This Blog Includes:
NATA Syllabus: Overview
Before elaborating the NATA syllabus, it is important to understand the structure of this exam. Organised twice a year, this test aims to evaluate candidates on a variety of parameters, i.e. Mathematics, General Aptitude and Drawing. The NATA exam pattern is bifurcated into 2 parts i.e Part A and Part B. Part A includes a written test evaluating candidates on the two sections of Mathematics and General Aptitude whereas Part B tests the drawing skills.
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NATA Syllabus: Sections Explained
In both part A and B, a total of three sections are covered. To help you understand the concepts they cover, the following paragraphs elucidate these sections of the NATA syllabus in further detail:
The section of mathematics holds a vast range of concepts and topics amongst others. the maximum topics of the NATA syllabus. Below we have listed down the varied components covered under this section:
- Logarithms: General Properties; Change of Base; Definitions
- Trigonometry: Addition and Subtraction Formulae, Functions of Trigonometry, Solutions of Trigonometric Equations, Properties of Triangles, Formulae involving Multiple and Submultiple Angles
- Algebra: General Terms; Definitions of A.P. and G.P.; Geometric/Arithmetic Series; A.M, G.M and their Relations; Summation of first n terms of series Σn, Σn^2, Σn^3; Infinite G.P. series and its Sum
- Matrices: Operations of Additions; Scalar Multiplication; Concepts of m x n (m≤3, n≤3); Real Matrices; Determinants of Square Matrices; Transport of Matrix; Inverse of Matrix; Non-singular Matrix; Area of a Triangle; Properties of Determinants (statement only); Minor Cofactor and Adjoint of a Matrix; Solution of System of Linear Equations (not more than 3 variables)
- Coordinate Geometry: Section Formula; Condition of Collinearity of Three Points in a Plane; Area of Triangle; Distance Formula; Polar Coordinates; Parallel Transformation of Axis; Transformation from Cartesian to Polar Coordinates; Concept of Locus; Elementary Locus Problems; Equations of Lines in Different Forms; Angle Between Two Parallel Lines; Distance Between two Parallel Lines; Equation of a Circle with a Given Radius and Centre; Lines through the Point of Intersection of Two Lines; Equation of a Circle in Terms of Endpoints of a Diameter.
- Application of Calculus: Conditions of Tangency; Tangents and Normals; Determinants of Monotonicity; Differential Coefficient as a Measure of Rate; Maxima and Minima; Motion in a Straight Line with Constant Acceleration; Calculation of Area Bounded by Elementary Curves and Straight Lines; Geometric Interpretation of Definite Integral as Area.
- 3-Dimensional Coordinate Geometry: Distance between two points and Section Formula; Equation of Straight Line; Direction Cosines and Direction Ratios; Distance from a Point and Plane; Equation of Plane
- Theory of Calculus: Composition of Two Functions and Inverse of a Function; Continuity; Limit; Functions; Chain Rule; Integration as a Reverse Process of Differentiation; Definite Integral as a Limit of a Sum with Equal Subdivisions; Integration by Parts; Derivatives of Implicit Functions and Functions Defined Parametrically; Properties of Definite Integrals; Solution of Homogeneous Differential Equations; Linear First-Order Differential Equations.
- Permutation and Combination: Permutation of ‘n’ things which are not different; Permutation with repetition (circular Permutation excluded); Permutation of ‘n’ different things taken ‘r’ at a time (r ≤ n), problems involving both Permutation and combinations.
- Statistics and Probability: Measure of dispersion, variance, mean and standard deviation, frequency distribution, conditional probability and Baye’s theorem, Measure of dispersions, addition and multiplication rules of probability
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This section of NATA syllabus covers the textures, objects related to architecture and built environment, interpretation of the pictorial composition, visualizing different sides of 3-D objects as well as from the perspective of two-dimensional drawing, general awareness of national/ international architects, mental ability (numerical, visual and verbal), analytical reasoning, amongst others. Further, it contains two sub-sections:[optin-monster-shortcode id=”xf2mlnjiouddzrshykdb”]
- Sets and Relations: Intersection and Difference of Sets; Idea of Sets; Complement and Union of Sets, Subset, Power of Sets, De Morgan’s Law, Relation and its Properties, Venn Diagram, Equivalence Relation.
- Mathematical Reasoning: Logical operations like ‘or’, and, ‘if and only if’, ‘implied by’, ‘implies’, ‘statements’, ‘understanding of tautology’, ‘converse, contradiction and contrapositive’.
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This section of NATA syllabus is organised as a pen and paper test which evaluates the creative and aesthetical skills of the candidates. It aims to assess the aspirants on varied parameters such as understanding of geometric compositions, shape, building forms, objects, aesthetics, colour, textures, contrast, building forms and elements, form transformation in 2D and 3D like union, drawing of patterns-both geometrical and abstract, creating 2D and 3D composition using given shape and forms, conceptualization and visualization through structuring objects in memory.
Note: The above-mentioned concepts under each section are only given for indicative purposes. Check out the official website to know the complete NATA syllabus.
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Hence, we hope that this blog has helped you comprehend the NATA syllabus. If you are aspiring to pursue a degree in architecture and don’t where to begin, take the help of Leverage Edu’s AI tool to browse through an array of courses and universities in this field and find an ideal combination that suits your interests and aspirations. Further, sign up for a 30-minute free career counselling with our experts and we’ll guide you throughout the application process of your chosen program to ensure that you get successfully selected and take the right step towards your dream career in architecture.