BITSAT 2026 Question Paper for May 27 Shift 2 is available here. BITS Pilani conducted BITSAT Session 2 exam on May 27, 2026 in Shift 2 from 2 PM to 5 PM. BITSAT exam is held in a CBT Mode at various exam centres in India and abroad for students to apply for Integrated programs at BITS Campuses in Pilani, Goa and Hyderabad.
- BITSAT question paper contains 130 questions divided into 5 sections- Physics and Chemistry with 30 questions each, English Proficiency with 10 questions, Logical Reasoning with 20 questions and Mathematics or Biology with 40 questions.
- Each correct answer gets you 3 marks while incorrect answer has an negative marking of 1.
Candidates can download BITSAT 2026 May 27 Shift 2 Question Paper with answer key and solution PDF from the links provided below.
BITSAT 2026 May 27 Shift 2 Question Paper with Solution PDF (Memory-Based)
| BITSAT 2026 Question Paper May 27 Shift 2 | Download PDF | Check Solutions |
A particle moves along a straight line such that its position is given by \( x(t) = 3t^2 - t^3 \). What is its velocity at \( t = 2 \) seconds?
A force of \( 20 N \) is applied to a \( 5 kg \) object at an angle of \( 60^{\circ} \) to the horizontal. What is the horizontal acceleration of the object, ignoring friction?
A ball is projected horizontally from the top of a tower with a velocity of \( 10 m/s \). If it hits the ground \( 2 seconds \) later, what is the height of the tower? (Take \( g = 10 m/s^2 \))
An ideal gas is compressed isothermally. During this process:
Which of the following compounds exhibits the highest boiling point due to hydrogen bonding?
For a first-order reaction \( A \rightarrow B \), the rate constant is \( 0.1 s^{-1} \). What is the time required for \( 50% \) completion?
In a galvanic cell, oxidation always occurs at:
Which of the following is an example of an intensive property?
If \[ f(x)=\ln\left(\frac{\sin x}{1+\cos x}\right), \]
then \(f'(x)\) is equal to:
The sum of the first \(20\) terms of an arithmetic progression is \(640\), and the difference between the \(15^th\) and \(5^th\) terms is \(30\). Find the first term of the A.P.
If a real matrix \(A\) satisfies \[ A^T=A \quad and \quad A^2=I, \]
then the eigenvalues of \(A\) must be:
Evaluate: \[ \int_0^1 x^3\ln(1+x)\,dx \]
BITSAT 2026 Chapter-Wise Weightage
Physics
| Chapter | Expected Weightage (%) |
|---|---|
| Laws of Motion | 8–10% |
| Current Electricity | 7–9% |
| Ray Optics & Wave Optics | 6–8% |
| Thermodynamics | 6–7% |
| Electrostatics | 5–7% |
Chemistry
| Chapter | Expected Weightage (%) |
|---|---|
| Chemical Bonding | 8–10% |
| Organic Chemistry (Basics + Reactions) | 10–12% |
| Coordination Compounds | 6–8% |
| Electrochemistry | 5–7% |
| p-Block Elements | 6–8% |
Mathematics
| Chapter | Expected Weightage (%) |
|---|---|
| Calculus (Limits, Integration, Differentiation) | 12–15% |
| Vectors & 3D Geometry | 8–10% |
| Complex Numbers & Quadratic Equations | 6–8% |
| Probability | 6–8% |
| Coordinate Geometry | 7–9% |
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