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Satyam Jha

Content Writer | Updated On - Apr 16, 2026

BITS Pilani is conducting BITSAT 2026 Session 1 Exam on April 16, Shift 2 from 2 PM to 5 PM in CBT Mode. The BITSAT 2026 today's question paper will include five sections: Physics, Chemistry, English Proficiency, Logical Reasoning, and Mathematics/Biology, with 130 MCQs questions carrying a total of 390 marks. As per the BITSAT marking scheme, +3 marks are awarded for every correct answer, and -1 mark is deducted for every wrong answer.

BITSAT 2026 April 16 Shift 2 Question Paper with Solution PDF is available here for download.

BITSAT 2026 April 16 Shift 2 Question Paper with Solution PDF

BITSAT 2026 April 16 Shift 2 Question Paper Download PDF Check Solutions
BITSAT 2026 April 16 Shift 2 Question Paper with Solution

Question 1:

The combination of the gates shown in the following figure yields

  • (A) NAND gate
  • (B) OR gate
  • (C) NOT gate
  • (D) XOR gate

Question 2:

A series LCR circuit consists of \(R = 80 \, \Omega\), \(X_L = 100 \, \Omega\), and \(X_C = 40 \, \Omega\). The input voltage is \(2500 \cos(100\pi t)\) V. The amplitude of current in the circuit is

  • (A) 25 A
  • (B) 50 A
  • (C) 75 A
  • (D) 100 A

Question 3:

The critical angle of a medium for a specific wavelength, if the medium has relative permittivity 3 and relative permeability \(\frac{4}{3}\) for this wavelength, will be:

  • (A) \(15^\circ\)
  • (B) \(30^\circ\)
  • (C) \(45^\circ\)
  • (D) \(60^\circ\)

Question 4:

Two lighter nuclei combine to form a comparatively heavier nucleus by the relation
\({}_1^2X + {}_1^2X = {}_2^4Y\)

The binding energies per nucleon of \({}_1^2X\) and \({}_2^4Y\) are 1.1 MeV and 7.6 MeV respectively. The energy released in this process is

  • (A) 26 MeV
  • (B) 56 MeV
  • (C) 78 MeV
  • (D) 108 MeV

Question 5:

A given ray of light suffers minimum deviation in an equilateral prism P. Additional prisms Q and R of identical shape and of same material as that of P are now combined as shown in the figure. The ray will now suffer

  • (A) greater deviation
  • (B) no deviation
  • (C) same deviation as before
  • (D) total internal reflection

Question 6:

Which of the following gases has the highest rate of diffusion?

  • (A) \(O_2\)
  • (B) \(CO_2\)
  • (C) \(H_2\)
  • (D) \(N_2\)

Question 7:

What is the IUPAC name of the compound: \(CH_3 - CH_2 - CH(CH_3) - CH_2 - CH_3\)

  • (A) 3-Methylpentane
  • (B) 2-Methylpentane
  • (C) 3-Methylbutane
  • (D) 2-Methylbutane

Question 8:

A first-order reaction is 25% complete in 30 minutes. How much time will it take for the reaction to be 75% complete?

  • (A) 90 min
  • (B) 60 min
  • (C) 120 min
  • (D) 150 min

Question 9:

Which of the following substances does not undergo hydrolysis in aqueous solution?

  • (A) Sodium acetate
  • (B) Ammonium chloride
  • (C) Sodium carbonate
  • (D) Sodium chloride

Question 10:

How many moles of oxygen are required to completely combust 1 mole of propane (\(C_3H_8\))?

  • (A) 4 moles
  • (B) 5 moles
  • (C) 6 moles
  • (D) 3 moles

Question 11:

The area of the region bounded by the curves \(x = y^2 - 2\) and \(x = y\) is

  • (A) \(\frac{9}{4}\)
  • (B) 9
  • (C) \(\frac{9}{2}\)
  • (D) \(\frac{9}{7}\)

Question 12:

The value of \(\int e^{\tan\theta} (\sec\theta - \sin\theta) d\theta\) is

  • (A) \(e^{\tan\theta} \sec\theta + c\)
  • (B) \(e^{\tan\theta} \sin\theta + c\)
  • (C) \(e^{\tan\theta} (\sec\theta + \sin\theta) + c\)
  • (D) \(e^{\tan\theta} \cos\theta + c\)

Question 13:

If \(\vec{a} = 2\hat{i} + \hat{j} + 2\hat{k}\), then the value of \(|\hat{i} \times (\vec{a} \times \hat{i})|^2 + |\hat{j} \times (\vec{a} \times \hat{j})|^2 + |\hat{k} \times (\vec{a} \times \hat{k})|^2\) is equal to

  • (A) 17
  • (B) 18
  • (C) 19
  • (D) 20

Question 14:

The magnitude of projection of line joining (3, 4, 5) and (4, 6, 3) on the line joining (1, 2, 4) and (1, 0, 5) is

  • (A) \(\frac{4}{3}\)
  • (B) \(\frac{2}{3}\)
  • (C) \(\frac{8}{3}\)
  • (D) \(\frac{1}{3}\)

Question 15:

Let the foot of perpendicular from a point \(P(1, 2, -1)\) to the straight line \(L : \frac{x}{1} = \frac{y}{0} = \frac{z}{-1}\) be \(N\). Let a line be drawn from \(P\) parallel to the plane \(x + y + 2z = 0\) which meets \(L\) at point \(Q\). If \(\alpha\) is the acute angle between the lines \(PN\) and \(PQ\), then \(\cos\alpha\) is equal to

  • (A) \(\frac{1}{\sqrt{5}}\)
  • (B) \(\frac{\sqrt{3}}{2}\)
  • (C) \(\frac{1}{\sqrt{3}}\)
  • (D) \(\frac{1}{2\sqrt{3}}\)

BITSAT 2026: Last Minute Tips and Tricks

*The article might have information for the previous academic years, please refer the official website of the exam.

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