NDA SYLLABUS 2022 - CHECK SECTION WISE (MATHS & GAT) SYLLABUS & EXAM PATTERN

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NDA Syllabus 2022: The National Defence Academy (NDA) is the Indian Armed Forces' Joint Services Academy. The Union Public Service Commission (UPSC) holds the National Defence Academy (NDA) Exam every year. The NDA is a national-level exam that is given twice a year. Male candidates compete for one of India's most sought-after defence jobs, which is to join the Defence Forces as an officer. The written test will select eligible males and females for the NDA, followed by the personality test.

NDA Syllabus 2022 

The NDA written examination consists of the mathematics and General Ability Test (GAT). Boys and girls who want to apply for NDA 2022 should start preparing for the written exam by reading the detailed NDA Syllabus 2022 discussed in this article. According to the UPSC Calendar 2022, the NDA 1 Exam will be held offline on April 10, 2022, and the NDA 2 Exam will be held on September 4, 2022.

NDA Syllabus 2022- Overview

Check the important points of the NDA 2022 Syllabus and Exam Pattern in the table below.

Name of the Exam

National Defence Academy (NDA)

Conducting Body

 Union Public Service Commission, UPSC.

Frequency Of Exam

Twice in a Year (April & September 2022)

Selection Process

  1. Written Test consisting of Objective Type Questions
  2. Intelligence & Personality Test (SSB)

Mode of exam

Offline

Papers in NDA Exam

  1. Mathematics
  2. General Ability Test

Marks Segregation

  1. Mathematics: 300 Marks
  2. GAT: 600 Marks

Total No. of Questions

  1. Mathematics: 120
  2. GAT: 150

Negative Marking

  1. Mathematics: -0.83
  2. GAT: -1.33 marks

Exam Duration

2.5 Hours For Each Paper (5 hours total)

Language of Question Paper

English & Hindi English Language paper has to be attempted in English.

 

NDA 2022 Notification Out for NDA 1 Exam- Click to Check

 

NDA Exam Pattern 2022

Let's look at the NDA Exam Pattern before we get into the NDA Syllabus. The mathematics paper will have 120 questions worth 300 points, and the GAT will have English and GK papers worth 200 and 400 points, respectively.

NDA Mathematics Exam Pattern

Paper I- Mathematics

Total Marks

300 Marks

Total No. of Questions

120

Marks awarded for Correct answer

2.5 marks

Marks deducted for the wrong answer

-0.83

Exam Duration

2.5 Hours

 

General Ability Test Exam Pattern

Paper-II- General Ability Test

Total Marks

600 marks

Total No. of Questions

150

No. of questions in English Section

50

No. Of questions in General knowledge Section

100

Maximum Marks for English

200 marks

Maximum Marks for G.K.

400 marks

Marks for Correct Answer

4 marks in both sections

Marks for Incorrect Answer

-1.33 marks in both sections

Exam Duration

2.5 Hours

 

NDA Exam Pattern for SSB Interview

After clearing the written exam of NDA, candidates have to appear for the SSB Interview rounds. The pattern of NDA Interview is as mentioned below:

NDA – SSB Interview Pattern

Stage 1

Screening Test

  1. Verbal and non-verbal tests.
  2. PPDT

Stage 2

Psychological Test

  1. Thematic Apperception Test (TAT)
  2. Word Association Test (WAT)
  3. Situation Reaction Test (SRT)
  4. Self Description Test (SD)

Group Testing Officers Test

  1. GD
  2. GPE
  3. PGT
  4. HGT
  5. IoT
  6. Command Task
  7. Snake race/Group Obstacle Race
  8. Individual lecture
  9. FGT

Personal Interview & conference

 

NDA Syllabus 2022 - Section-by-Section

Students must read the NDA 2022 syllabus in detail for both sections. The level of the questions will be up to matriculation. The NDA questions paper will be based on the most recent NDA 2022 exam pattern and syllabus.

NDA Syllabus 2022 – Mathematics

Candidates must understand the fundamental concepts of mathematics to pass the mathematics section of the NDA syllabus 2022. Students can easily solve the NDA questions in the allotted time if they better understand the NDA 2022 syllabus. Check out the table below for the NDA mathematics syllabus.

NDA Mathematics Syllabus 2022

Subjects

Topics

Differential Calculus

·         Concept of a real valued function–domain, range and graph of a function.

·         Increasing and decreasing functions.

·         Derivative function at a point, geometrical and physical interpretation of a derivative - applications.

·         Derivatives of sum, product and quotient of functions, derivative of a function with respect to another function, derivative of a composite function.

·         Continuity of functions—examples, algebraic operations on continuous functions.

·         Composite functions, one to one, onto and inverse functions. Notion of limit, Standard limits - examples.

·         Second order derivatives.

·         Application of derivatives in problems of maxima and minima.

Statistics and Probability

·         Statistics

·         Variance and standard deviation

·         Union and Intersection of events.

·         Conditional probability, Bayes’ theorem - simple problems.

·         Complementary, elementary and composite events.

·         Probability: Random experiment, outcomes and associated sample space, events, mutually exclusive and exhaustive events, impossible and certain events.

·         Random variable as function on a sample space.

·         Graphical representation

·         Measures of Central tendency - Mean, median and mode.

·         Binomial distribution, examples of random experiments giving rise to Binomial distribution.

·         Definition of probability - classical and statistical - examples. Elementary theorems on probability - simple problems.

Vector Algebra

 

·         Vector product or cross product of two vectors.

·         Applications—work done by a force and moment of a force and in geometrical problems.

·         Addition of vectors, scalar multiplication of a vector

·         Vectors in two and three dimensions,

·         Unit and null vectors

·         Scalar product or dot product of two vectors.

Analytical Geometry Of Two And Three Dimensions

·         Equation of a circle in standard and in general form. Standard forms of parabola, ellipse and hyperbola.

·         Equation of a sphere.

·         Angle between two lines.

·         Rectangular Cartesian Coordinate system. Distance formula. Equation of a line in various forms.

·         Distance of a point from a line.

·         Equation two points.

·         Equation of a plane and a line in various forms.

·         dimensional space, distance between two points.

·         Direction Cosines and direction ratios.

·         Angle between two lines and angle between two planes.

·         Eccentricity and axis of a conic. Point in a three

Trigonometry

·         Angles and their measures in degrees and in radians. Trigonometric ratios.

·         Inverse trigonometric functions.

·         Applications-Height and distance, properties of triangles.

·         Trigonometric identities Sum and different formulae. Multiple and Sub-multiple angles.

Matrices And Determinants

·         Basic Properties

·         Adjoint and inverse of a square matrix,

·         Applications- Solution of a system of linear equations in two or three unknowns

·         Determinant

·         Types of matrices, operations on matrices.

Algebra

·         Sets and Venn diagrams.

·         Representation of real numbers on a line.

·         Arithmetic, Geometric and Harmonic progressions.

·         De Morgan laws, Cartesian product, relation, equivalence relation.

·         Complex numbers—basic

·         properties, modulus, argument, cube roots of unity. Binary system of numbers.

·         Conversion of a number in the decimal system to binary system and vice-versa.

·         Logarithms and their applications.

·         Quadratic equations with

·         real coefficients. Solution of linear in equations of two variables by graphs.

·         Permutation and Combination. Binomial theorem and its applications.

Integral Calculus And Differential Equations

·         General and particular solution of differential equations, solution of first order and first-degree differential equations of various types - examples

·         Application in problems of growth and decay.

·         Integration as inverse of differentiation, integration by substitution and by parts, standard integrals involving algebraic expressions, trigonometric, exponential and hyperbolic functions.

·         Definition of order and degree of a differential equation, formation of a differential equation by examples.

·         Evaluation of definite integrals— determination of areas of plane regions bounded by curves—applications.

 

NDA Syllabus 2022 - General Aptitude Test (GAT)

Candidates for the NDA GAT syllabus 2022 must be proficient in basic English, Environmental Studies, and Science and Technology subjects. To pass the NDA General Aptitude sections, students must understand all topics covered in the NDA GAT syllabus 2022. Check out the table below for more information on the NDA GAT syllabus.

NDA GAT Syllabus 2022

Subjects

Topics

English language

·         Comprehension

·         Fill in the blanks

·         Complete the sentences

·         Idioms and phrases

·         Synonym and antonym

·         Active and passive voice

·         Finding errors

History

·         Indian history: Culture and civilization

·         Bhoodan, Sarvodaya, National Integration and Welfare State, Basic Teachings of Mahatma Gandhi

·         India freedom struggle

·         Panchayati Raj, Co-operatives and Community Development

·         French Revolution, Industrial Revolution and Russian Revolution.

·         Impact of Science and Technology on Society.

·         Concept of one World, United Nations, Panchsheel, Democracy, Socialism and Communism

·         Forces shaping the modern world; Renaissance, Exploration and Discovery

Geography

·         Landforms of india

·         Movements of Earth and their effects.

·         Layers of earth

·         Type of soils

·         Climate and Atmosphere

·         Rivers

·         Cyclones and Anticyclones

·         Solar system and universe

·         Rocks and their classification;

Physics

·         Natural and Artificial Magnets, Properties of a Magnet, Earth as a Magnet.

·         Spherical mirrors and Lenses, Human Eye.

·         Density and Specific Gravity, Principle of Archimedes, Pressure Barometer.

·         Rectilinear propagation of Light, Reflection and refraction.

·         Static and Current Electricity, conductors and Non-conductors,

·         Physical Properties and States of Matter, Mass, Weight, Volume,

·         Heat, Measurement of Temperature and Heat, change of State and Latent Heat, Modes of transference of Heat

·         Ohm’s Law, Simple Electrical Circuits, Heating, Lighting and Magnetic effects of Current, Measurement of Electrical Power, Primary and Secondary Cells, Use of X-Rays.

·         Equilibrium of objects

·         Laws of motion

·         Gravitation

·         Work, power and energy

Chemistry

·         Mixtures and Compounds, Symbols, Formulae and simple Chemical Equations, Law of Chemical Combination

·         Properties of Air and Water

·         Fertilizers— Natural and Artificial

·         Material used in the preparation of substances like Soap, Glass, Ink, Paper, Cement, Paints, Safety Matches and Gun-Powder

·         Elementary ideas about the structure of Atom, Atomic Equivalent and Molecular Weights, Valency

·         Preparation and Properties of Hydrogen

General Science

·         Biotic and abiotic components

·         Growth and Reproduction in Plants and Animals.

·         Achievements of Eminent Scientists.

·         Common Epidemics, their causes and prevention.

·         Basis of Life—Cells, Protoplasms and Tissues.

 

 

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