SRMJEEE 2026 June 10 Shift 1 Question Paper is available for download here. SRM Institute of Science and Technology conducted SRMJEEE 2026 Phase 2 exam on June 10 in Shift 1 from 10 AM to 12:30 PM. SRMJEEE Question Paper consists of 130 questions for 130 marks to be attempted in 150 minutes.

  • SRMJEEE Question Paper 2026 is divided into 4 sections- Physics (30 questions), Chemistry (35 questions), Mathematics/Biology (40 questions), English and Aptitude (20 questions).
  • Each question carries 1 mark and there is no negative marking for incorrect answers.

Candidates can download SRMJEEE 2026 Question Paper with Answer Key and Solution PDF for June 10 Shift 1 from the links provided below.

SRMJEEE 2026 Question Paper with Solution PDF June 10 Shift 1 (Memory-Based)

SRMJEEE 2026 Question Paper June 10 Shift 1 Download PDF Check Solutions


Question 1:

Monochromatic light of frequency \( 8 \times 10^{14} \, Hz \) is incident on a metal surface whose threshold frequency is \( 5 \times 10^{14} \, Hz \). The stopping potential is approximately:
(Given \( h = 6.6 \times 10^{-34} \, J s \), \( e = 1.6 \times 10^{-19} \, C \))

  • (A) 0.62 V
  • (B) 1.24 V
  • (C) 2.48 V
  • (D) 3.72 V

Question 2:

A planet has mass \( 81 M_E \) and radius \( 9 R_E \), where \( M_E \) and \( R_E \) are the mass and radius of Earth respectively. The escape velocity from the planet is:

  • (A) Equal to Earth's escape velocity
  • (B) 3 times Earth's escape velocity
  • (C) \( \frac{1}{3} \) times Earth's escape velocity
  • (D) 9 times Earth's escape velocity

Question 3:

The depletion region width of a p-n junction is \( 4 \times 10^{-6} \, m \) and the potential barrier is \( 0.8 \, V \). The electric field intensity in the depletion region is:

  • (A) \( 1 \times 10^5 \, V/m \)
  • (B) \( 2 \times 10^5 \, V/m \)
  • (C) \( 4 \times 10^5 \, V/m \)
  • (D) \( 8 \times 10^5 \, V/m \)

Question 4:

An AC source of frequency \( 50 \, Hz \) is connected to a pure capacitor. The phase difference between voltage and current is:

  • (A) \( 0^\circ \)
  • (B) \( 45^\circ \)
  • (C) \( 90^\circ \) (current leads)
  • (D) \( 90^\circ \) (voltage leads)

Question 5:

An object of height \( 4 \, cm \) is placed \( 15 \, cm \) in front of a convex lens of focal length \( 10 \, cm \). The height of the image formed is:

  • (A) \( 4 \, cm \)
  • (B) \( 6 \, cm \)
  • (C) \( 8 \, cm \)
  • (D) \( 12 \, cm \)

Question 6:

The statement that is NOT correct is:

  • (A) Angular quantum number signifies the shape of the orbital
  • (B) Energies of stationary states in hydrogen like atoms is inversely proportional to the square of the principal quantum number
  • (C) Total number of nodes for 3s orbital is three.
  • (D) The radius of the first orbit of \( He^+ \) is half that of the first orbit of hydrogen atom.

Question 7:

Which of following is correct?

  • (A) the lowering of vapour pressure is equal to the mole fraction of solute
  • (B) the relative lowering of vapour pressure is equal to the mole fraction of solute
  • (C) the relative lowering of vapour pressure is proportional to the amount of solute in solution
  • (D) the vapour pressure of the solution is equal to the mole fraction of solvent

Question 8:

\( K_2HgI_4 \) is \( 40% \) ionised in aqueous solution. The value of its van't Hoff factor (i) is:

  • (A) 1.6
  • (B) 1.8
  • (C) 2.2
  • (D) 2.0

Question 9:

The molal boiling point elevation constant for water is \( 0.510 \, K mol^{-1} kg \). The boiling point of a solution made by dissolving \( 6.0 \, g \) urea in \( 200 \, g \) water is:

  • (A) \( 100.255^°C \)
  • (B) \( 100^°C \)
  • (C) \( 0.255^°C \)
  • (D) \( 99.1^°C \)

Question 10:

For an ideal binary liquid mixture:

  • (A) \( \Delta S_{(mix)} = 0; \Delta G_{(mix)} = 0 \)
  • (B) \( \Delta H_{(mix)} = 0; \Delta S_{(mix)} < 0 \)
  • (C) \( \Delta V_{(mix)} = 0; \Delta G_{(mix)} > 0 \)
  • (D) \( \Delta S_{(mix)} > 0; \Delta G_{(mix)} < 0 \)

Question 11:

The indefinite integral of \( \sin(x) \) w.r.t \( \cos(x) \) is:

  • (A) \( \frac{\sin(2x)}{4} + \frac{x}{2} + c \)
  • (B) \( \frac{\sin(2x)}{4} - \frac{x}{2} + c \)
  • (C) \( 2\sin(2x) + c \)
  • (D) \( \sin(x)+\cos(x) + c \)

Question 12:

The equation of the lines through \( (1, 1) \) and making angles of \( 45^\circ \) with the line \( x + y = 0 \) are:

  • (A) \( x-1=0, x-y=0 \)
  • (B) \( x-y=0, y-1=0 \)
  • (C) \( x+y-2=0, y-1=0 \)
  • (D) \( x-1=0, y-1=0 \)

Question 13:

If the standard deviation of \( n \) elements of the series \( x_1, x_2, x_3, \dots, x_n \) is \( \sigma \), then find the variance of the series \( ax_1, ax_2, ax_3, \dots, ax_n \) is:

  • (A) \( a^2\sigma \)
  • (B) \( a^2 n\sigma \)
  • (C) \( a\sigma \)
  • (D) \( a^2\sigma^2 \)

Question 14:

If \( 1 + \sin\theta + \sin^2\theta + \dots upto \infty = 2\sqrt{3} + 4 \), then \( \theta = \)

  • (A) \( \frac{3\pi}{4} \)
  • (B) \( \frac{\pi}{3} \)
  • (C) \( \frac{\pi}{4} \)
  • (D) \( \frac{\pi}{6} \)

Question 15:

Find the value of \( \left| \begin{matrix} 0 & c & b
c & 0 & a
b & a & 0 \end{matrix} \right|^2 \)

  • (A) \( a^2b^2c^2 \)
  • (B) \( 4a^2b^2c^2 \)
  • (C) \( 2a^2b^2c^2 \)
  • (D) \( (a+b+c)^2 \)

SRMJEEE Exam Pattern 2026

Parameter Details
Exam Full Name SRM Joint Engineering Entrance Examination 2026
Exam Type University Entrance Test (B.Tech Admissions)
Mode Computer-Based Test (CBT) — Remote Proctored Online Mode (RPOM)
Duration 150 minutes (2 hours 30 minutes)
Total Questions 130
Total Marks 130
Marks per Question +1
Negative Marking No
Number of Sections 4
Sections Physics, Chemistry, Mathematics / Biology, English & Aptitude
Sectional Time Limit None — switch freely between sections
Sessions per Day 2 (Morning: 10:00 AM–12:30 PM; Afternoon: 2:00 PM–4:30 PM)
Language English

SRMJEEE 2026 Exam Strategy