My Cart
Your Cart 0

    Your cart is empty.

  • Total (Amount) ₹0.00
Exam Details

JEE ADVANCED 2025 PAPER 2 ONLINE

Review the key details, then start the test when you are ready. You can also open the full package to see related papers.

Questions 48
Duration 180 mins
Package IIT-JEE Advance - Previous Year Papers

Paper pattern & analysis

Filter this paper by subject, topic or subtopic. Every graph updates from the selected questions.

Explore previous papers
Showing all 48 questions in this paper.

Subject distribution

Physics
16 Qs
Chemistry
16 Qs
Mathematics
16 Qs

Topic distribution

Mechanics
9 Qs
Physical Chemistry
6 Qs
Calculus
6 Qs
Inorganic Chemistry
5 Qs
Algebra
5 Qs
Organic Chemistry
5 Qs
Electricity
4 Qs
Coordinate Geometry
3 Qs
Optics
2 Qs
Trigonometry
2 Qs
Modern Physics
1 Qs

Subtopic distribution

Heat And Thermodynamics
3 Qs
Electrostatics
3 Qs
Gravitation
2 Qs
P Block Elements
2 Qs
Alcohols Phenols And Ethers
2 Qs
Wave Optics
1 Qs
Coordination Compounds
1 Qs
Laws Of Motion
1 Qs
Ionic Equilibrium
1 Qs
Solid State
1 Qs
Chemical Kinetics And Nuclear Chemistry
1 Qs
Solutions
1 Qs

Difficulty distribution

Hard 25 52.1%
Medium 23 47.9%

Question type distribution

Numerical Answer Type (NAT) 24 50%
Multiple Choices 24 50%

Syllabus

Full Syllabus

Sample questions from this paper

Questions are selected across the paper subjects wherever the paper contains that variety.

1
2025 · Physics · Optics · Wave Optics
JEE ADVANCED 2025 PAPER 2 ONLINE
In a Young's double slit experiment, a combination of two glass wedges $A$ and $B$, having refractive indices 1.7 and 1.5, respectively, are placed in front of the slits, as shown in the figure. The separation between the slits is $d=2 \mathrm{~mm}$ and the shortest distance between the slits and the screen is $D=2 \mathrm{~m}$. Thickness of the combination of the wedges is $t=12 \mu \mathrm{~m}$. The value of $l$ as shown in the figure is 1 mm . Neglect any refraction effect at the slanted interface of the wedges. Due to the combination of the wedges, the central maximum shifts (in mm ) with respect to O by ____________. JEE Advanced 2025 Paper 2 Online Physics - Wave Optics Question 5 English
Enter a numerical response
2
2025 · Chemistry · Inorganic Chemistry · Coordination Compounds
JEE ADVANCED 2025 PAPER 2 ONLINE
The sum of the spin only magnetic moment values (in B.M.) of $\left[\mathrm{Mn}(\mathrm{Br})_6\right]^{3-}$ and $\left[\mathrm{Mn}(\mathrm{CN})_6\right]^{3-}$ is _________.
Enter a numerical response
3
2025 · Mathematics · Trigonometry · Trigonometric Functions And Equations
JEE ADVANCED 2025 PAPER 2 ONLINE

Let

$$\alpha=\frac{1}{\sin 60^{\circ} \sin 61^{\circ}}+\frac{1}{\sin 62^{\circ} \sin 63^{\circ}}+\cdots+\frac{1}{\sin 118^{\circ} \sin 119^{\circ}}$$

Then the value of

$$\left(\frac{\operatorname{cosec} 1^{\circ}}{\alpha}\right)^2$$

is _____________.

Enter a numerical response
4
2025 · Physics · Mechanics · Gravitation
JEE ADVANCED 2025 PAPER 2 ONLINE
A geostationary satellite above the equator is orbiting around the earth at a fixed distance $r_1$ from the center of the earth. A second satellite is orbiting in the equatorial plane in the opposite direction to the earth's rotation, at a distance $r_2$ from the center of the earth, such that $r_1=1.21 r_2$. The time period of the second satellite as measured from the geostationary satellite is $\frac{24}{p}$ hours. The value of $p$ is _________.
Enter a numerical response
5
2025 · Chemistry · Physical Chemistry · Ionic Equilibrium
JEE ADVANCED 2025 PAPER 2 ONLINE

The solubility of barium iodate in an aqueous solution prepared by mixing 200 mL of 0.010 M barium nitrate with 100 mL of 0.10 M sodium iodate is $\boldsymbol{X} \times 10^{-6} \mathrm{~mol} \mathrm{dm}^{-3}$. The value of $\boldsymbol{X}$ is ____________.

Use: Solubility product constant $\left(K_{\mathrm{sp}}\right)$ of barium iodate $=1.58 \times 10^{-9}$

Enter a numerical response
6
2025 · Mathematics · Algebra · Complex Numbers
JEE ADVANCED 2025 PAPER 2 ONLINE

For a non-zero complex number $z$, let $\arg (z)$ denote the principal argument of $z$, with $-\pi<\arg (z) \leq \pi$. Let $\omega$ be the cube root of unity for which $0<\arg (\omega)<\pi$. Let

$$\alpha=\arg \left(\sum\limits_{n=1}^{2025}(-\omega)^n\right)$$

Then the value of $\frac{3 \alpha}{\pi}$ is ________________.

Enter a numerical response