BITSAT 2026 April 19 Shift 2 Question Paper: Download Answer Key with Solutions PDF

BITSAT 2026 Question Paper for April 19 Shift 2 is available here. BITS Pilan conducted BITSAT Session 1 absentee slot exam on April 19, 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 The BITSAT 2026 April 19 Shift 2 Question Paper with answer key and solution PDF from the links provided below.

BITSAT 2026 April 19 Shift 2 Question Paper with Solution PDF (Memory-Based)

BITSAT 2026 Question Paper April 19 Shift 2	Download PDF	Check Solutions

BITSAT 2026 April 19 Shift 2 Question Paper with Solutions

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BITSAT Qualifying Marks 2026

Question 1:

Young's moduli of the material of wires A and B are in the ratio of 1:4, while its area of cross sections are in the ratio of 1:3. If the same amount of load is applied to both the wires, the amount of elongation produced in the wires A and B will be in the ratio of (Assume length of wires A and B are same)

(A) 1:12
(B) 12:1
(C) 36:1
(D) 1:36

View Solution

Question 2:

A hollow glass stopper of relative density 2.5 just sinks in water. The ratio of volume of cavity to that of stopper is

(A) 1:2
(B) 3:5
(C) 1:5
(D) 3:2

View Solution

Question 3:

A gas undergoes a process in which the pressure and volume are related by \( VP^n = constant \). The bulk modulus of the gas is

(A) nP
(B) \( P^{1/n} \)
(C) P/n
(D) \( P^n \)

View Solution

Question 4:

The initial pressure and volume of an ideal gas are \( P_0 \) and \( V_0 \). The final pressure of the gas when the gas is suddenly compressed to volume \( V_0/4 \) will be: (Given \( \gamma \) = ratio of specific heats at constant pressure and at constant volume)

(A) \( P_0 \)
(B) \( 4P_0 \)
(C) \( P_0(4)^\gamma \)
(D) \( P_0(4)^{1/\gamma} \)

View Solution

Question 5:

The Bohr orbit radius for the hydrogen atom (n = 1) is approximately 0.530 Å. The radius for the first excited state (n = 2) orbit is (in Å)

(A) 0.13
(B) 1.06
(C) 4.77
(D) 2.12

View Solution

Question 6:

In \( PO_4^{3-} \), the formal charge on each oxygen atom and the P - O bond order respectively are

(A) -0.75, 0.6
(B) -0.75, 1.0
(C) -0.75, 1.25
(D) -3, 1.25

View Solution

Question 7:

The value of x is maximum for

(A) \( MgSO_4 \cdot xH_2O \)
(B) \( CaSO_4 \cdot xH_2O \)
(C) \( BaSO_4 \cdot xH_2O \)
(D) All have the same value of x.

View Solution

Question 8:

Let P be a point on the parabola, \( x^2 = 4y \). If the distance of P from the centre of the circle, \( x^2 + y^2 + 6x + 8 = 0 \) is minimum, then the equation of the tangent to the parabola at P, is :

(A) \( x + 4y - 2 = 0 \)
(B) \( x + y + 1 = 0 \)
(C) \( x - y + 3 = 0 \)
(D) \( x + 2y = 0 \)

View Solution

Question 9:

If \( x = \sqrt{2^{cosec^{-1} t}} \) and \( y = \sqrt{2^{sec^{-1} t}} (|t| \ge 1) \), then dy/dx is equal to :

(A) \( y/x \)
(B) \( -y/x \)
(C) \( -x/y \)
(D) \( x/y \)

View Solution

Question 10:

If \( f(x) = \int_0^x t(\sin x - \sin t)dt \) then :

(A) \( f'''(x) - f''(x) = \cos x - 2x\sin x \)
(B) \( f'''(x) + f'(x) = \cos x - 2x\sin x \)
(C) \( f'''(x) + f''(x) = \sin x \)
(D) \( f'''(x) + f''(x) - f'(x) = \cos x \)

View Solution

BITSAT 2026 Chapter-Wise Weightage

The BITSAT syllabus includes NCERT Class 11 and 12 topics, but some chapters tend to hold more significance due to their conceptual knowledge.

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%

BITSAT Questions

1.
If a real matrix \(A\) satisfies \[ A^T=A \quad \text{and} \quad A^2=I, \] then the eigenvalues of \(A\) must be:

Only \(1\)
Only \(-1\)
Either \(1\) or \(-1\)
Zero only

View Solution

2.
Evaluate: \[ \int_0^1 x^3\ln(1+x)\,dx \]

\( \frac{7}{48} \)
\( \frac{25}{48} \)
\( \frac{1}{8} \)
\( \frac{5}{24} \)

View Solution

3.
A force of \( 20 \text{ N} \) is applied to a \( 5 \text{ kg} \) object at an angle of \( 60^{\circ} \) to the horizontal. What is the horizontal acceleration of the object, ignoring friction?

\( 2 \text{ m/s}^2 \)
\( 4 \text{ m/s}^2 \)
\( 1.73 \text{ m/s}^2 \)
\( 2.5 \text{ m/s}^2 \)

View Solution

4.
A ball is projected horizontally from the top of a tower with a velocity of \( 10 \text{ m/s} \). If it hits the ground \( 2 \text{ seconds} \) later, what is the height of the tower? (Take \( g = 10 \text{ m/s}^2 \))

\( 20 \text{ m} \)
\( 10 \text{ m} \)
\( 40 \text{ m} \)
\( 25 \text{ m} \)

View Solution

5.
Evaluate the definite integral: \( \int_{0}^{\pi/2} \sin^2(x) \, dx \).

\( \frac{\pi}{4} \)
\( \frac{\pi}{2} \)
\( 1 \)
\( 0 \)

View Solution

6.
If \[ f(x)=\ln\left(\frac{\sin x}{1+\cos x}\right), \] then \(f'(x)\) is equal to:

\( \csc x \)
\( \cot x \)
\( \tan x \)
\( \sec x \)

View Solution

BITSAT 2026 April 19 Shift 2 Question Paper: Download Answer Key with Solutions PDF

BITSAT 2026 April 19 Shift 2 Question Paper with Solution PDF (Memory-Based)

BITSAT 2026 Chapter-Wise Weightage

Physics

Chemistry

Mathematics

BITSAT Questions

1.
If a real matrix \(A\) satisfies \[ A^T=A \quad \text{and} \quad A^2=I, \] then the eigenvalues of \(A\) must be:

2.
Evaluate: \[ \int_0^1 x^3\ln(1+x)\,dx \]

3.
A force of \( 20 \text{ N} \) is applied to a \( 5 \text{ kg} \) object at an angle of \( 60^{\circ} \) to the horizontal. What is the horizontal acceleration of the object, ignoring friction?

4.
A ball is projected horizontally from the top of a tower with a velocity of \( 10 \text{ m/s} \). If it hits the ground \( 2 \text{ seconds} \) later, what is the height of the tower? (Take \( g = 10 \text{ m/s}^2 \))

5.
Evaluate the definite integral: \( \int_{0}^{\pi/2} \sin^2(x) \, dx \).

6.
If \[ f(x)=\ln\left(\frac{\sin x}{1+\cos x}\right), \] then \(f'(x)\) is equal to:

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BITSAT 2026 April 19 Shift 2 Question Paper with Solution PDF (Memory-Based)

BITSAT 2026 Chapter-Wise Weightage

Physics

Chemistry

Mathematics

BITSAT Questions

1.If a real matrix \(A\) satisfies \[ A^T=A \quad \text{and} \quad A^2=I, \] then the eigenvalues of \(A\) must be:

2.Evaluate: \[ \int_0^1 x^3\ln(1+x)\,dx \]

3.A force of \( 20 \text{ N} \) is applied to a \( 5 \text{ kg} \) object at an angle of \( 60^{\circ} \) to the horizontal. What is the horizontal acceleration of the object, ignoring friction?

4.A ball is projected horizontally from the top of a tower with a velocity of \( 10 \text{ m/s} \). If it hits the ground \( 2 \text{ seconds} \) later, what is the height of the tower? (Take \( g = 10 \text{ m/s}^2 \))

5.Evaluate the definite integral: \( \int_{0}^{\pi/2} \sin^2(x) \, dx \).

6.If \[ f(x)=\ln\left(\frac{\sin x}{1+\cos x}\right), \] then \(f'(x)\) is equal to:

Comments

SUBSCRIBE TO OUR NEWS LETTER

1.
If a real matrix \(A\) satisfies \[ A^T=A \quad \text{and} \quad A^2=I, \] then the eigenvalues of \(A\) must be:

2.
Evaluate: \[ \int_0^1 x^3\ln(1+x)\,dx \]

3.
A force of \( 20 \text{ N} \) is applied to a \( 5 \text{ kg} \) object at an angle of \( 60^{\circ} \) to the horizontal. What is the horizontal acceleration of the object, ignoring friction?

4.
A ball is projected horizontally from the top of a tower with a velocity of \( 10 \text{ m/s} \). If it hits the ground \( 2 \text{ seconds} \) later, what is the height of the tower? (Take \( g = 10 \text{ m/s}^2 \))

5.
Evaluate the definite integral: \( \int_{0}^{\pi/2} \sin^2(x) \, dx \).

6.
If \[ f(x)=\ln\left(\frac{\sin x}{1+\cos x}\right), \] then \(f'(x)\) is equal to: