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AIIMS NORCET General Aptitude Syllabus

The General Aptitude syllabus for AIIMS NORCET in full: 3 chapters and 9 topics, every one listed below, plus 50 General Aptitude flashcards with answers.

3Chapters
9Topics
50Flashcards

General Aptitude syllabus: all 3 chapters

Expand any chapter to see its topics and sub-topics.

  1. Quantitative Aptitude

    3 topics
    • Number System
    • Arithmetic
    • Algebra
  2. Logical Reasoning

    3 topics
    • Analogies
    • Series
    • Puzzles
  3. Data Interpretation

    3 topics
    • Bar Graphs
    • Pie Charts
    • Tables

AIIMS NORCET General Aptitude flashcards — 50 questions with answers

  1. In the number system, what is the difference between natural numbers and whole numbers?

    Natural numbers are counting numbers starting from 1 (1, 2, 3, ...). Whole numbers are natural numbers including 0 (0, 1, 2, 3, ...).

  2. What is the test of divisibility by 3?

    A number is divisible by 3 if the sum of its digits is divisible by 3.

  3. What is the divisibility rule for 11?

    A number is divisible by 11 if the difference between the sum of digits at odd places and the sum of digits at even places is 0 or a multiple of 11.

  4. How are LCM and HCF of two numbers related to the numbers themselves?

    For two numbers, LCM × HCF = Product of the two numbers.

  5. What is the difference between a prime number and a composite number?

    A prime number has exactly two factors (1 and itself); a composite number has more than two factors. Note: 1 is neither prime nor composite.

  6. What is the sum of the first n natural numbers?

    Sum = n(n + 1) / 2.

  7. What is the sum of the squares of the first n natural numbers?

    Sum = n(n + 1)(2n + 1) / 6.

  8. What is the divisibility rule for 8?

    A number is divisible by 8 if the number formed by its last three digits is divisible by 8.

  9. What is the unit digit cycle of powers of 2?

    The unit digits of powers of 2 repeat in a cycle of 4: 2, 4, 8, 6 (2^1=2, 2^2=4, 2^3=8, 2^4=6, then repeats).

  10. In arithmetic, what is the formula for simple interest?

    Simple Interest = (Principal × Rate × Time) / 100, i.e., SI = PRT/100.

  11. What is the formula for compound interest amount compounded annually?

    Amount A = P(1 + R/100)^n, and Compound Interest = A − P, where P is principal, R is rate, n is number of years.

  12. How do you calculate percentage increase or decrease?

    Percentage change = (Change in value / Original value) × 100. Positive indicates increase, negative indicates decrease.

  13. What is the relationship between speed, distance, and time?

    Speed = Distance / Time; therefore Distance = Speed × Time and Time = Distance / Speed.

  14. How do you convert km/hr to m/s?

    Multiply the speed in km/hr by 5/18 to get m/s. (To convert m/s to km/hr, multiply by 18/5.)

  15. What is the formula for average of a set of values?

    Average = (Sum of all observations) / (Number of observations).

  16. What is the difference between profit percentage and loss percentage calculation?

    Profit% = (Profit / Cost Price) × 100; Loss% = (Loss / Cost Price) × 100. Both are always calculated on the cost price.

  17. How do you find Selling Price given Cost Price and profit percentage?

    SP = CP × (100 + Profit%) / 100. For a loss, SP = CP × (100 − Loss%) / 100.

  18. In a ratio a:b, what does it mean and how is it simplified?

    A ratio a:b compares two quantities; it is simplified by dividing both terms by their HCF. Ratios are unitless.

  19. What is the rule for direct and inverse proportion?

    In direct proportion, as one quantity increases the other increases (a/b = constant). In inverse proportion, as one increases the other decreases (a × b = constant).

  20. How is work done by combined workers calculated?

    If A does a job in x days and B in y days, together they do 1/x + 1/y of the work per day, completing it in xy/(x+y) days.

Show the other 30 General Aptitude flashcards
  1. In algebra, what is the identity for (a + b)²?

    (a + b)² = a² + 2ab + b².

  2. What is the algebraic identity for (a − b)²?

    (a − b)² = a² − 2ab + b².

  3. What is the identity for a² − b²?

    a² − b² = (a + b)(a − b).

  4. What is the expansion of (a + b)³?

    (a + b)³ = a³ + 3a²b + 3ab² + b³ = a³ + b³ + 3ab(a + b).

  5. What is the identity for a³ + b³?

    a³ + b³ = (a + b)(a² − ab + b²).

  6. What is the identity for a³ − b³?

    a³ − b³ = (a − b)(a² + ab + b²).

  7. What is the quadratic formula for solving ax² + bx + c = 0?

    x = [−b ± √(b² − 4ac)] / 2a, where (b² − 4ac) is the discriminant.

  8. What does the discriminant of a quadratic equation tell you about its roots?

    If b²−4ac > 0, roots are real and distinct; if = 0, roots are real and equal; if < 0, roots are imaginary (complex).

  9. For a quadratic ax² + bx + c = 0, what are the sum and product of the roots?

    Sum of roots = −b/a; Product of roots = c/a.

  10. What is the identity for (a + b + c)²?

    (a + b + c)² = a² + b² + c² + 2ab + 2bc + 2ca.

  11. In analogy reasoning, what is the basic approach to solve 'A : B :: C : ?'

    Identify the relationship between A and B, then apply the same relationship to C to find the missing term. Example: Hand : Glove :: Foot : Sock.

  12. Give an example of a 'tool and worker' analogy relationship.

    Doctor : Stethoscope :: Carpenter : Hammer — each pairs a worker with the tool they use.

  13. What type of analogy is 'Hot : Cold :: Big : Small'?

    An opposite (antonym) analogy, where each pair consists of words with opposite meanings.

  14. What relationship defines the analogy 'CAT : ANIMAL :: ROSE : ?'

    A 'category/classification' relationship — the answer is FLOWER, because a cat is a type of animal and a rose is a type of flower.

  15. In a number series, how do you identify an arithmetic progression?

    In an arithmetic progression the difference between consecutive terms is constant (common difference d). Example: 2, 5, 8, 11 (d = 3).

  16. What is the nth term of an arithmetic progression?

    nth term = a + (n − 1)d, where a is the first term and d is the common difference.

  17. What is the nth term of a geometric progression?

    nth term = a × r^(n−1), where a is the first term and r is the common ratio.

  18. Identify the pattern: 1, 4, 9, 16, 25, ...

    These are perfect squares of consecutive natural numbers (1², 2², 3², 4², 5²); the next term is 36.

  19. Identify the pattern: 2, 6, 12, 20, 30, ...

    The differences increase by 2 (4, 6, 8, 10); equivalently n(n+1): 1×2, 2×3, 3×4...; the next term is 42.

  20. What is the Fibonacci series and its rule?

    The Fibonacci series is 0, 1, 1, 2, 3, 5, 8, 13, ... where each term is the sum of the two preceding terms.

  21. In puzzle solving (seating arrangement), what does 'facing the centre' imply for left and right?

    When people face the centre of a circle, their left and right are opposite to the observer's; the left of a person is in the clockwise direction and right is counter-clockwise.

  22. In blood relation puzzles, who is 'the son of my father's only son' to me?

    My father's only son is myself, so 'the son of my father's only son' is my own son.

  23. What is the systematic method to solve a logical puzzle with multiple conditions?

    Create a grid/table listing all variables, fill in definite clues first, eliminate impossible options using each condition, then deduce the remaining placements.

  24. In direction-sense puzzles, if you face North and turn 90° clockwise, which direction do you face?

    East. (North → East → South → West for each successive 90° clockwise turn.)

  25. What is a bar graph and what is it best used for?

    A bar graph uses rectangular bars of lengths proportional to the values they represent; it is best for comparing quantities across discrete categories.

  26. In a bar graph, how do you read the value represented by a bar?

    Match the top (height) of the bar to the value on the measured axis (usually the vertical/Y-axis) using the scale provided.

  27. What is the key difference between a bar graph and a histogram?

    A bar graph compares discrete categories with gaps between bars; a histogram shows the frequency distribution of continuous data with no gaps between bars.

  28. In a pie chart, how many degrees does the whole circle represent and how is each sector's angle found?

    The whole circle is 360°. Each sector's angle = (Value of category / Total value) × 360°.

  29. In a pie chart, how do you convert a sector angle into a percentage?

    Percentage = (Sector angle / 360°) × 100. For example, a 90° sector represents 25%.

  30. What is a key advantage of a table over a graph for presenting data?

    A table presents exact numerical values in rows and columns, allowing precise reading and easy cross-comparison, whereas graphs show trends and comparisons visually but approximately.

AIIMS NORCET General Aptitude FAQ

What is in the AIIMS NORCET General Aptitude syllabus?

AIIMS NORCET General Aptitude is split into 3 chapters: Quantitative Aptitude, Logical Reasoning and Data Interpretation. Together they contain 9 topics.

How many chapters are in AIIMS NORCET General Aptitude?

3 chapters, containing 9 topics. The largest chapter is Quantitative Aptitude, with 3 topics.

Are there flashcards for AIIMS NORCET General Aptitude?

Yes — a 50-card General Aptitude deck, printed in full in the flashcards section of this page and available in the Examius app with spaced repetition. The free plan covers one exam of your choice, including its flashcards; Examius Pro, a one-time purchase, unlocks every other exam and deck.