GATE CS 2026 1 Question Paper with Solutions: 65 Questions, Answer Key & Section-wise Analysis

    GATE CS 2026 1 previous year paper: 65 questions with answer key and detailed solutions, section-wise breakdown and free sample questions.

    Paper breakdown

    65 questions · 100 marks · 2.85 minutes. Programming and Data Structures: 8 · Engineering Mathematics: 7 · Computer Organization and Architecture: 7 · Algorithms: 7 · Digital Logic: 5 · Computer Networks: 5 · Theory of Computation: 4 · Quantitative Aptitude: 4 · Operating System: 4 · Databases: 4 · Compiler Design: 4 · Analytical Aptitude: 3 · Spatial Aptitude: 2 · Verbal Aptitude: 1

    Free sample questions from GATE CS 2026 1 Question Paper

    Question 1 · Verbal Aptitude MCQ

    The antonym of the word protagonist is ________.

    1. A.

      agnostic

    2. B.

      antagonist

    3. C.

      arsonist

    4. D.

      anarchist

    Question 2 · Spatial Aptitude MCQ
    The figure shows two 4-tile patterns.

    Either one or both of the patterns can be used any number of times and in any
    orientation to construct a new pattern. Which one of the options below cannot be
    constructed by using only these two 4-tile patterns assuming there are no overlaps
    among them?
    1. A.
    2. B.
    3. C.
    4. D.
    Question 3 · Quantitative Aptitude MCQ
    Consider a knock-out women’s badminton singles tournament where there are no
    ties. The loser in each game is eliminated from the tournament. Every player
    plays until she is defeated or remains the last undefeated player. The last
    undefeated player is declared the winner of the tournament. If there are 64 players
    in the beginning of the tournament, how many games should be played in total to
    declare the winner of the tournament?
    1. A.

      127

    2. B.

      64

    3. C.

      63

    4. D.

      32

    Question 4 · Quantitative Aptitude MCQ
    A student needs to enroll for a minimum of 60 credits. A student cannot enroll for
    more than 70 credits. The credits are divided amongst project and three distinct
    sets of courses namely, core courses, specialization courses, and elective courses.
    It is compulsory for a student to enroll for exactly 15 credits of core courses and
    exactly 20 credits of project. In addition, a student has to enroll for a minimum of
    10 credits of specialization courses. The maximum credits of elective courses that
    a student can enroll for is ______
    1. A.

      10

    2. B.

      15

    3. C.

      20

    4. D.

      25

    Question 5 · Analytical Aptitude MCQ
    ‘When the teacher is in the room, all students stand silently.’

    If the above statement is true, which one of the following statements is not
    necessarily true?
    1. A.

      If any student is not standing silently, then the teacher is not in the room.

    2. B.

      When the teacher is in the room, all students are silent.

    3. C.

      If all students are standing, then the teacher is in the room.

    4. D.

      When the teacher is in the room, all students are standing.

    Question 6 · Analytical Aptitude MSQ
    Combinatorics deals with problems involving counting. For example, “How many
    distinct arrangements of N distinct objects in M spaces on a circle are possible?”
    is a typical problem in combinatorics. This kind of counting is sometimes used in
    the modeling of several physical phenomena. Often, in such models, the different
    combinatorial possibilities are assigned probability values. Assigning probabilities
    enables the computation of the average values of physical quantities.

    Consider the following statements:

    P: Combinatorics is always invoked in the modeling of physical phenomena.

    Q: Modeling some physical phenomena involves assigning probabilities to
    combinatorial possibilities in order to compute average values of physical
    quantities.

    Based on the passage above, what can be inferred about statements P and Q?
    1. A.

      P is False and Q is False

    2. B.

      P is False and Q is True

    3. C.

      P is True and Q is False

    4. D.

      P is True and Q is True

    Question 7 · Spatial Aptitude MSQ
    In Panel I of the figure below, the front view and top view of a structure are
    shown. Which one of the 3D structures shown in Panel II possesses the views
    shown in Panel I?

    Panel IPanel IIFrontViewTopViewTopViewFrontView(i)TopViewFrontView(ii)TopViewFrontView(iii)TopViewFrontView(iv)
    1. A.

      (i)

    2. B.

      (ii)

    3. C.

      (iii)

    4. D.

      (iv)

    Question 8 · Quantitative Aptitude MSQ
    For positive real numbers 𝑆 and 𝐾, the function 𝐻𝐾(𝑆) is defined as:
    𝐻𝐾(𝑆) = max(𝑆 − 𝐾, 0). The max function is defined as:

    max(𝑎, 𝑏) = {
    𝑎, when 𝑎 > 𝑏
    𝑏, when 𝑎 ≤ 𝑏

    The graph below shows the plot of a function 𝑁(𝑆) versus 𝑆.

    𝑁(𝑆)010152030026812𝑆
    𝑁(𝑆) can be expressed as _____.
    1. A.

      𝐻10(𝑆) − 𝐻20(𝑆)

    2. B.

      𝐻10(𝑆) − 2𝐻20(𝑆)

    3. C.

      −𝐻10(𝑆) + 𝐻20(𝑆)

    4. D.

      𝐻15(𝑆) − 𝐻20(𝑆)

    Question 9 · Analytical Aptitude MSQ
    In the 2020 summer Olympics’ Javelin throw finals, Neeraj Chopra exhibited a
    spectacular performance to win the gold medal. The silver medal was won by
    Jakub Vadlejch and the bronze medal was won by Vitezlav Vesely. There were
    six rounds of throws with each athlete having one throw per round. The best of
    all the throws of each athlete is considered for the medal. Following were the
    observations about the throws:

    i. The first and second rounds were dominated by Neeraj Chopra with a gold
    medal performance in his second throw, while the other two athletes did
    not have any medal winning throws in these rounds.

    ii. The throws in the last round by both Jakub Vadlejch and Vitezlav Vesely
    were fouls and were not considered for scoring.

    iii. After four rounds, Vitezlav Vesely was in the second position and could
    not improve upon his best throw in the succeeding rounds.

    iv. In the fourth round, the throw by Jakub Vadlejch was the best in that
    round.

    In which round did Vitezlav Vesely have his best throw?
    1. A.

      Third

    2. B.

      Fourth

    3. C.

      Fifth

    4. D.

      Sixth

    Question 10 · Quantitative Aptitude MSQ
    An unbiased six-faced dice whose faces are marked with numbers 1, 2, 3, 4, 5,
    and 6 is rolled twice in succession and the number on the top face is recorded
    each time. The probability that the number appearing in the second roll is an
    integer multiple of the number appearing in the first roll is __________
    1. A.

      1/6

    2. B.

      5/18

    3. C.

      7/18

    4. D.

      5/6

    Other GATE CS papers

    GATE CS
    Previous Year Papers
    Verified Solutions Included
    GATE CS 2026 1 Question Paper with Solutions: 65 Questions, Answer Key & Section-wise Analysis

    GATE CS 2026 1 previous year paper: 65 questions with answer key and detailed solutions, section-wise breakdown and free sample questions.

    65 Qs

    Total Questions

    100 Marks

    Total Marks

    2.85 Mins

    Duration

    +3 / -1 / 0

    Marking Scheme

    Section-wise Paper Structure

    Programming and Data Structures

    8 Qs

    12% of total marks

    Engineering Mathematics

    7 Qs

    11% of total marks

    Computer Organization and Architecture

    7 Qs

    11% of total marks

    Algorithms

    7 Qs

    11% of total marks

    Digital Logic

    5 Qs

    8% of total marks

    Computer Networks

    5 Qs

    8% of total marks

    Theory of Computation

    4 Qs

    6% of total marks

    Quantitative Aptitude

    4 Qs

    6% of total marks

    Operating System

    4 Qs

    6% of total marks

    Databases

    4 Qs

    6% of total marks

    Compiler Design

    4 Qs

    6% of total marks

    Analytical Aptitude

    3 Qs

    5% of total marks

    Spatial Aptitude

    2 Qs

    3% of total marks

    Verbal Aptitude

    1 Qs

    2% of total marks

    Free Solved Questions with Step-by-Step Solutions

    Authentic examination problems with detailed derivations and answer keys.

    Question 1

    The antonym of the word protagonist is ________.

    Question 2
    The figure shows two 4-tile patterns.

    Either one or both of the patterns can be used any number of times and in any
    orientation to construct a new pattern. Which one of the options below cannot be
    constructed by using only these two 4-tile patterns assuming there are no overlaps
    among them?
    Question 3
    Consider a knock-out women’s badminton singles tournament where there are no
    ties. The loser in each game is eliminated from the tournament. Every player
    plays until she is defeated or remains the last undefeated player. The last
    undefeated player is declared the winner of the tournament. If there are 64 players
    in the beginning of the tournament, how many games should be played in total to
    declare the winner of the tournament?
    Question 4
    A student needs to enroll for a minimum of 60 credits. A student cannot enroll for
    more than 70 credits. The credits are divided amongst project and three distinct
    sets of courses namely, core courses, specialization courses, and elective courses.
    It is compulsory for a student to enroll for exactly 15 credits of core courses and
    exactly 20 credits of project. In addition, a student has to enroll for a minimum of
    10 credits of specialization courses. The maximum credits of elective courses that
    a student can enroll for is ______
    Question 5
    ‘When the teacher is in the room, all students stand silently.’

    If the above statement is true, which one of the following statements is not
    necessarily true?
    Question 6
    Combinatorics deals with problems involving counting. For example, “How many
    distinct arrangements of N distinct objects in M spaces on a circle are possible?”
    is a typical problem in combinatorics. This kind of counting is sometimes used in
    the modeling of several physical phenomena. Often, in such models, the different
    combinatorial possibilities are assigned probability values. Assigning probabilities
    enables the computation of the average values of physical quantities.

    Consider the following statements:

    P: Combinatorics is always invoked in the modeling of physical phenomena.

    Q: Modeling some physical phenomena involves assigning probabilities to
    combinatorial possibilities in order to compute average values of physical
    quantities.

    Based on the passage above, what can be inferred about statements P and Q?
    Question 7
    In Panel I of the figure below, the front view and top view of a structure are
    shown. Which one of the 3D structures shown in Panel II possesses the views
    shown in Panel I?

    Panel IPanel IIFrontViewTopViewTopViewFrontView(i)TopViewFrontView(ii)TopViewFrontView(iii)TopViewFrontView(iv)
    Question 8
    For positive real numbers 𝑆 and 𝐾, the function 𝐻𝐾(𝑆) is defined as:
    𝐻𝐾(𝑆) = max(𝑆 − 𝐾, 0). The max function is defined as:

    max(𝑎, 𝑏) = {
    𝑎, when 𝑎 > 𝑏
    𝑏, when 𝑎 ≤ 𝑏

    The graph below shows the plot of a function 𝑁(𝑆) versus 𝑆.

    𝑁(𝑆)010152030026812𝑆
    𝑁(𝑆) can be expressed as _____.
    Question 9
    In the 2020 summer Olympics’ Javelin throw finals, Neeraj Chopra exhibited a
    spectacular performance to win the gold medal. The silver medal was won by
    Jakub Vadlejch and the bronze medal was won by Vitezlav Vesely. There were
    six rounds of throws with each athlete having one throw per round. The best of
    all the throws of each athlete is considered for the medal. Following were the
    observations about the throws:

    i. The first and second rounds were dominated by Neeraj Chopra with a gold
    medal performance in his second throw, while the other two athletes did
    not have any medal winning throws in these rounds.

    ii. The throws in the last round by both Jakub Vadlejch and Vitezlav Vesely
    were fouls and were not considered for scoring.

    iii. After four rounds, Vitezlav Vesely was in the second position and could
    not improve upon his best throw in the succeeding rounds.

    iv. In the fourth round, the throw by Jakub Vadlejch was the best in that
    round.

    In which round did Vitezlav Vesely have his best throw?
    Question 10
    An unbiased six-faced dice whose faces are marked with numbers 1, 2, 3, 4, 5,
    and 6 is rolled twice in succession and the number on the top face is recorded
    each time. The probability that the number appearing in the second roll is an
    integer multiple of the number appearing in the first roll is __________

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