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Content Curator | Updated On - Apr 16, 2026

BITS Pilani conducted BITSAT 2026 Session 1 Exam on April 15, Shift 1 from 9 AM to 12 PM in CBT Mode.T he 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 15 Shift 1 Question Paper with Solution PDF is available here for download.

BITSAT 2026 April 15 Shift 1 Question Paper with Solution PDF

BITSAT 2026 April 15 Shift 1 Question Paper Download PDF Check Solutions
BITSAT 2026 Session 1 April 15 Shift 1 Question Paper with Solution pdf

Question 1:

A car is moving on a horizontal curved road with radius 50 m. The approximate maximum speed of car will be, if friction between tyres and road is 0.34. [Take g = 10 ms\(^{-2}\) ]

  • (a) 3.4 ms\(^{-1}\)
  • (b) 22.4 ms\(^{-1}\)
  • (C) 13 ms\(^{-1}\)
  • (d) 17 ms\(^{-1}\)

Question 2:

An electron moving along the x-axis has a position given by \(x = 20te^{-t}\) m, where \(t\) is in second. How far is the electron from the origin when it momentarily stop?

  • (a) 20 m
  • (b) 20 em
  • (c) \(\frac{20}{e}\) m
  • (d) zero

Question 3:

The ranges and heights for two projectiles projected with the same initial velocity at angles 42\(^\circ\) and 48\(^\circ\) with the horizontal are R\(_1\), R\(_2\) and H\(_1\), H\(_2\) respectively. Choose the correct option :

  • (a) R\(_1\) > R\(_2\) and H\(_1\) = H\(_2\)
  • (b) R\(_1\) = R\(_2\) and H\(_1\) < H\(_2\)
  • (c) R\(_1\) < R\(_2\) and H\(_1\) < H\(_2\)
  • (d) R\(_1\) = R\(_2\) and H\(_1\) = H\(_2\)

Question 4:

A particle moves under the effect of a force \(F = Cx\) from \(x = 0\) to \(x = x_1\). The work done in the process is

  • (a) \(Cx_1^2\)
  • (b) \(\frac{1}{2} Cx_1^2\)
  • (C) \(Cx_1\)
  • (d) Zero

Question 5:

Three-point particles of masses 1.0 kg, 1.5 kg and 2.5 kg are placed at three corners of a right-angle triangle of sides 4.0 cm, 3.0 cm and 5.0 cm as shown in the figure. The center of mass of the system is at a point:

  • (a) 0.6 cm right and 2.0 cm above 1 kg mass
  • (b) 1.5 cm right and 1.2 cm above 1 kg mass
  • (c) 2.0 cm right and 0.9 cm above 1 kg mass
  • (d) 0.9 cm right and 2.0 cm above 1 kg mass

Question 1:

The number of valence electrons present in the metal among Cr, Co, Fe and Ni which has the lowest enthalpy of atomisation is

  • (a) 8
  • (b) 9
  • (c) 6
  • (d) 10

Question 2:

The Zeta potential is related to which property of colloids"

  • (a) Colour
  • (b) Tyndall effect
  • (c) Charge on the surface of colloidal particles
  • (d) Brownian movement

Question 3:

Based on the data given below:
\(E^0_{Cr_2O_7^{2-}/Cr^{3+}} = 1.33 V \quad E^0_{Cl_2/Cl^-} = 1.36 V\)
\(E^0_{MnO_4^-/Mn^{2+}} = 1.51 V \quad E^0_{Cr^{3+}/Cr} = -0.74 V\)

the strongest reducing agent is:

  • (a) \(Mn^{2+}\)
  • (b) \(Cr\)
  • (c) \(MnO_4^-\)
  • (d) \(Cl^-\)

Question 4:

An evacuated glass vessel weighs 40.0 g when empty, 135.0 g when filled with a liquid of density \(0.95 g mL^{-1}\) and 40.5 g when filled with an ideal gas at 0.82 atm at 250 K. The molar mass of the gas in \(g mol^{-1}\) is:

(Given: \(R = 0.082 L atm K^{-1} mol^{-1}\))

  • (a) 35
  • (b) 50
  • (c) 75
  • (d) 125

Question 5:

Which one of the following equations does not correctly represent the first law of thermodynamics for the given processes involving an ideal gas? (Assume non-expansion work is zero)

  • (a) Cyclic process: \(q = -w\)
  • (b) Adiabatic process: \(\Delta U = -w\)
  • (c) Isochoric process: \(\Delta U = q\)
  • (d) Isothermal process: \(q = -w\)

Question 1:

If \( |z_1| = 2, |z_2| = 3, |z_3| = 4 \) and \( |2z_1 + 3z_2 + 4z_3| = 4 \), then absolute value of \( 8z_2z_3 + 27z_3z_1 + 64z_1z_2 \) equals

  • (A) 24
  • (B) 48
  • (C) 72
  • (D) 96

Question 2:

If \( a > 0, b > 0, c > 0 \) and \( a, b, c \) are distinct, then \( (a + b)(b + c)(c + a) \) is greater than

  • (A) \( 2(a + b + c) \)
  • (B) \( 3(a + b + c) \)
  • (C) \( 6 abc \)
  • (D) \( 8 abc \)

Question 3:

If \( A = 1 + r^a + r^{2a} + r^{3a} + \cdots \infty \) and \( B = 1 + r^b + r^{2b} + r^{3b} + \cdots \infty \), then \( a/b \) is equal to

  • (A) \( \log_B(A) \)
  • (B) \( \log_{1-B}(1-A) \)
  • (C) \( \log_{\frac{B-1}{B}} \left( \frac{A-1}{A} \right) \)
  • (D) None of these

Question 4:

If the \( 17^{th} \) and the \( 18^{th} \) terms in the expansion of \( (2 + a)^{50} \) are equal, then the coefficient of \( x^{35} \) in the expansion of \( (a + x)^{-2} \) is

  • (A) -35
  • (B) 3
  • (C) 36
  • (D) -36

Question 5:

Number of solutions of equations \( \sin 9\theta = \sin \theta \) in the interval \( [0, 2\pi] \) is

  • (A) 16
  • (B) 17
  • (C) 18
  • (D) 15

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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