IIITH UGEE 2025 Question Paper(Available): Download Solution with Answer Key PDF

The IIITH UGEE 2025 exam was conducted on 19 April 2025, from 9:00 AM to 12:00 PM. It is a 3-hour exam divided into two sections: the Subject Proficiency Test (SUPR) and the Research Aptitude Test (REAP). The SUPR section is 60 minutes long, and the REAP section is 120 minutes. The IIITH UGEE 2025 question paper with solutions PDF is available here.

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IIITH UGEE 2025 19 April Question Paper PDF Download

IIITH UGEE  2025 SUPR Question Paper with Answer Key Download Check Solution
IITH UGEE 2025 REAP Question Paper with Answer Key Download Check Solution
IIIT UGEE  2025 Question Paper With Solution PDF

Question 1:

Explain the difference between work and energy. Give an example where work is done on an object, but its kinetic energy does not change.

  • (A) Work is done only when a force moves an object, while energy is the capacity to do work.
  • (B) Work and energy are the same.
  • (C) Work does not involve force, while energy involves force.
  • (D) Energy is a type of work done on an object.
Correct Answer: (A) Work is done only when a force moves an object, while energy is the capacity to do work.
View Solution

Question 2:

A block of mass 2 kg is placed on a rough inclined plane at an angle of 30 degrees. The coefficient of friction between the block and the plane is 0.2. If the block is released from rest, will it slide down the plane? Justify your answer with calculations.

  • (A) Yes, it will slide down.
  • (B) No, it will not slide down.
  • (C) It will slide down after some time.
  • (D) Cannot be determined.
Correct Answer: (A) Yes, it will slide down.
View Solution

Question 3:

A graph shows the velocity of an object as a function of time. Describe the motion of the object in detail, including its acceleration and displacement, at different points in time. What does the area under the curve represent?

  • (A) Acceleration is constant, and displacement is calculated using the area.
  • (B) Acceleration is variable, and displacement is zero.
  • (C) The velocity graph gives the displacement and acceleration directly.
  • (D) The area under the curve gives velocity, while the slope gives displacement.
Correct Answer: (A) Acceleration is constant, and displacement is calculated using the area.
View Solution

Question 4:

Explain the difference between a strong acid and a weak acid. How does the pH of a solution change when a strong acid is added compared to a weak acid?

  • (A) A strong acid dissociates completely, while a weak acid only partially dissociates.
  • (B) Strong acids have higher pH than weak acids.
  • (C) Weak acids produce fewer hydronium ions than strong acids.
  • (D) Both A and C are correct.
Correct Answer: (D) Both A and C are correct.
View Solution

Question 5:

You are given 100 mL of a 0.1 M solution of HCl and 200 mL of a 0.2 M solution of NaOH. Calculate the pH of the resulting solution after mixing the two solutions.

  • (A) pH = 7
  • (B) pH = 9
  • (C) pH = 10
  • (D) pH = 11
Correct Answer: (C) pH = 10
View Solution

Question 6:

You are given a set of experimental data for a chemical reaction, including the concentrations of reactants and products at different times. Determine the order of the reaction and the rate constant.

  • (A) First order, rate constant = 0.5
  • (B) Second order, rate constant = 1.2
  • (C) First order, rate constant = 1.5
  • (D) Zero order, rate constant = 0.8
Correct Answer: (C) First order, rate constant = 1.5
View Solution

Question 7:

Explain the concept of a limit. Why is it important in calculus?

  • (A) A limit is the value a function approaches as the input approaches a particular point. It is essential in calculus for defining derivatives and integrals.
  • (B) A limit is the point where a function reaches its maximum value.
  • (C) A limit is used to find the solution of algebraic equations.
  • (D) A limit is not relevant to calculus.
Correct Answer: (A) A limit is the value a function approaches as the input approaches a particular point. It is essential in calculus for defining derivatives and integrals.
View Solution

Question 8:

Find the equation of the tangent line to the curve \( y = x^2 - 3x + 2 \) at the point \( (1, 0) \).

  • (A) \( y = 2x - 2 \)
  • (B) \( y = 3x - 3 \)
  • (C) \( y = x - 2 \)
  • (D) \( y = 2x \)
Correct Answer: (A) \( y = 2x - 2 \)
View Solution

Question 9:

You are given a sequence of numbers: 2, 5, 10, 17, ... Identify the pattern and find the next three terms in the sequence. Can you express the nth term of this sequence in a general formula?

  • (A) 26, 37, 50, \( n^2 + 1 \)
  • (B) 26, 41, 58, \( n^2 + 1 \)
  • (C) 26, 39, 54, \( n^2 + 1 \)
  • (D) 27, 42, 59, \( n^2 + 1 \)
Correct Answer: (A) 26, 37, 50, \( n^2 + 1 \)
View Solution

IIITH UGEE 2025 Exam Pattern 

Section Duration Total Question Marking Scheme
SUPR (Subject Proficiency Test) 60 minutes 50 MCQs +1 for correct answer, -0.25 for incorrect answer
REAP (Research Aptitude Test) 120 minutes 50 MCQs +2 for correct answer, -0.5 for incorrect answer

IIIT UGEE 2025  Expected Cutoff (General Category)

Program Name Expected Cutoff Rank
CSE (Computer Science and Engineering) 42
ECE (Electronics and Communication Engineering) 119
CSD (Computer Science + MS in Computational Linguistics) 71
CND (Computer Science + MS in Computational Natural Sciences) 93
CHD (Computer Science + MS in Computing and Human Sciences) 122
CLD (Computer Science + MS in Computational Linguistics) 71
CGD (Computer Science + MS in Geospatial Technology) 119

IIITH UGEE Questions

  • 1.
    Explain the difference between work and energy. Give an example where work is done on an object, but its kinetic energy does not change.

      • Work is done only when a force moves an object, while energy is the capacity to do work.
      • Work and energy are the same.
      • Work does not involve force, while energy involves force.
      • Energy is a type of work done on an object.

    • 2.
      A system consists of N particles, interacting with each other (for example, protein molecules). Which one of the following statements is FALSE?

        • The motion of the system can be split into translational, rotational, and vibrational motions
        • Number of rotational degrees of freedom are 3
        • Number of vibrational degrees of freedom are 3

        •  Number of translational degrees of freedom are 3 

           

        • The system, if isolated, will conserve both total energy and total angular momentum. 
           


      • 3.
        Three pipes A, B, and C can fill a tank in 6 hrs. After working at it together for 2 hrs, C is closed and A and B can fill the remaining part in 7 hrs. The total number of hours taken by C alone to fill the tank is

          • 14
          • 12
          • 11
          • 10
          • 13 
             


        • 4.
          Explain the concept of a limit. Why is it important in calculus?

            • A limit is the value a function approaches as the input approaches a particular point. It is essential in calculus for defining derivatives and integrals.
            • A limit is the point where a function reaches its maximum value.
            • A limit is used to find the solution of algebraic equations.
            • A limit is not relevant to calculus.

          • 5.
            Swahili, a Bantu language, is spoken in the southern and eastern coasts of Africa. Match the Swahili dates to the correct English translations.
            1. tarehe tatu Disemba jumamosi                          (F) Saturday, December 3rd
            2. tarehe tano Oktoba jumapili                              (E) Sunday, October 5th
            3. tarehe pili Aprili jumanne                                   (B) Tuesday, April 2nd
            4. tarehe tano Oktoba jumatatu                             (D) Tuesday, April 4th
            5. tarehe nne Aprili jumanne                                 (A) Monday, October 5th
            6. tarehe tano Oktoba jumatano                           (C) Wednesday, October 5th

              • 1 – (A), 2 – (E), 3 – (H), 4 – (G), 5 – (D), 6 – (C)

              • 1 – (F), 2 – (G), 3 – (B), 4 – (C), 5 – (E), 6 – (D)

              • 1 – (F), 2 – (E), 3 – (B), 4 – (A), 5 – (D), 6 – (C)

              • 1 – (D), 2 – (E), 3 – (A), 4 – (B), 5 – (C), 6 – (G)


            • 6.
              A graph shows the velocity of an object as a function of time. Describe the motion of the object in detail, including its acceleration and displacement, at different points in time. What does the area under the curve represent?

                • Acceleration is constant, and displacement is calculated using the area.
                • Acceleration is variable, and displacement is zero.
                • The velocity graph gives the displacement and acceleration directly.
                • The area under the curve gives velocity, while the slope gives displacement.

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