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JEE Main Mock Test - 2 Free Online Test 2026


Full Mock Test & Solutions: JEE Main Mock Test - 2 (75 Questions)

You can boost your JEE 2026 exam preparation with this JEE Main Mock Test - 2 (available with detailed solutions).. This mock test has been designed with the analysis of important topics, recent trends of the exam, and previous year questions of the last 3-years. All the questions have been designed to mirror the official pattern of JEE 2026 exam, helping you build speed, accuracy as per the actual exam.

Mock Test Highlights:

  • - Format: Multiple Choice Questions (MCQ)
  • - Duration: 180 minutes
  • - Total Questions: 75
  • - Analysis: Detailed Solutions & Performance Insights
  • - Sections covered: Physics: Section A, Physics: Section B, Chemistry: Section A, Chemistry: Section B, Mathematics: Section A, Mathematics: Section B

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JEE Main Mock Test - 2 - Question 1

A small soap bubble of radius 4 cm is trapped inside another bubble of radius 6 cm without any contact. Let P2 be the pressure inside the inner bubble and P0 be the pressure outside the outer bubble. Radius of another bubble with pressure difference P2 - P0 between its inside and outside would be

Detailed Solution: Question 1


JEE Main Mock Test - 2 - Question 2

A planet of mass M is revolving around sun in an elliptical orbit. If dA is the area swept in a time dt, angular momentum can be expressed as

Detailed Solution: Question 2

JEE Main Mock Test - 2 - Question 3

A spherical hole is made in a solid sphere of radius R. The mass of the original sphere was M.The gravitational field at the centre of the hole due to the remaining mass is

Detailed Solution: Question 3

By the principle of superposition of fields

Here  = net field at the centre of hole due to entire mass

 = field due to remaining mass

 = field due to mass in hole = 0

JEE Main Mock Test - 2 - Question 4

If the elastic limit of copper is 1.5 × 108 N/ m2, determine the minimum diameter a copper wire can have under a load of 10.0 kg if its elastic limit is not to be exceeded.

Detailed Solution: Question 4

Elastic limit (allowable stress) of copper, σel =1.5 ×108 N m−2
Load m =10.0 kg ⇒ F = mg =10.0 × 9.8 = 98 N

So, Option B is the correct answer.

*Multiple options can be correct
JEE Main Mock Test - 2 - Question 5

At what temperature is the r.m.s velocity of a hydrogen molecule equal to that of an oxygen molecule at 47°C?

Detailed Solution: Question 5

JEE Main Mock Test - 2 - Question 6

The P−V equation for a process of an ideal gas is given as

The graphical representation of the above process is shown as

Detailed Solution: Question 6

The P − V equation is given as

putting P = P0, we get


P attains the maximum value at V = 3V0/2

JEE Main Mock Test - 2 - Question 7

The superposition takes place between two waves of frequency f and amplitude a. The maximum intensity Imax = constant × ____

Detailed Solution: Question 7

Resultant amplitude

I ∝ A2
I ∝ 4a2 

JEE Main Mock Test - 2 - Question 8

An object O is kept in front of a converging lens of focal length 30 cm behind which there is a plane mirror at 15 cm from the lens. Choose the correct statements.

Detailed Solution: Question 8

u = −15
f = 30 cm
from lens formula,

So distance from plane mirror is
u2 = 30 + 15 = 45 cm
So u2 = v2 for plane mirror
So from the lens 45 + 15 = 60 cm to the right of it.

JEE Main Mock Test - 2 - Question 9

These question consists of two statements each printed as assertion and reason. While answering these question you are required to choose any one of the following five responses.
Assertion: Small water drops are spherical while bigger water drops are not.
Reason: In small water drops surface tension forces dominate while in bigger water drops gravity forces dominate.

Detailed Solution: Question 9

Liquid has a tendency to acquire minimum surface area due to surface tension. In gravity free space a drop of any size will be spherical.
In case of gravity, bigger drop will have larger force of gravity which tends to distort the spherical shape of the drop.
Hence,  both assertion and reason are correct and reason is the correct explanation of assertion

*Answer can only contain numeric values
JEE Main Mock Test - 2 - Question 10

A wire of length 2.5 m and area of cross section 1×10–6 m2 has a mass of 15 kg hanging on it. What is the extension produced? How much is the energy stored in the stretched wire if Young’s modulus of wire is 2×1011 Nm–2.


Detailed Solution: Question 10

Here,

Length of wire l = 2.5m

Area of cross-section, A = 1×10–6 m2

Hanging mass, m = 15 kg

Elongation, e = ?

Energy stored in the wire, E = ?

Young’s modulus of steel, Y = 2×1011 Nm–2.

We have,

Young’s modulus of elasticity,

e = 1.875 ×10-3 m

Again, 

Energy stored in the stretched wire,

      E = 1/2​ .F .e

Or, E = 1/2​ × mg × e 

Or, E = 1/2​ × 15×10 ×1.875 ×10-3

∴∴ E = 0.141 J

JEE Main Mock Test - 2 - Question 11

For the following electrochemical cell reaction at 298 K:

Zn(s) + Cu²⁺(aq) ⇌ Cu(s) + Zn²⁺(aq),

Given that the standard cell potential (E° cell) is +1.10 V.

Detailed Solution: Question 11

= 37.22

JEE Main Mock Test - 2 - Question 12

We know that the relationship between Kc and Kp is Kp = Kc (RT)Δn
What would be the value of Δn for the reaction NH4Cl (s) ⇔ NH3 (g) + HCl (g)

Detailed Solution: Question 12

JEE Main Mock Test - 2 - Question 13

Ag2CrO4 and Ag2CO3 are simultaneously dissolved in water. The solubility of Ag2CrO4& Ag2CO3 are 'x′ and 'y′mol/l respectively. If the Ksp of Ag2CrO4 is 'a′ and that of Ag2CO3 is 'b', then which of the following is correct?

Detailed Solution: Question 13

JEE Main Mock Test - 2 - Question 14

The straight chain polymer is formed by:

Detailed Solution: Question 14

Hydrolysis of substituted chlorosilanes yield corresponding silanols which undergo polymerisation.

Polymerisation of dialkyl silandiol yields linear thermoplastic polymer.

JEE Main Mock Test - 2 - Question 15

Calculate the boiling point of a one molar aqueous solution (density = 1.04 gmL−1) of potassium chloride, Kb for water = 0.52 kg mol−1. Atomic mass of K = 39,Cl = 35.5

Detailed Solution: Question 15

Volume of solution = 1000 ml
Mass of the solution = V × d
= 1000 mL × 1.04 g/mL = 1040 g
Amount of solute in 1000 mL solution
= 1 M
= 1 M × Molecular Mass = 1M × 74.5 g/mol
= 74.5 g
Mass of water = Mass of solution − Mass of
KCl = 1040 g−74.5 g = 965.5 g
Molality of the solution = m =

= 1.0357
ΔTbi.Kb⋅m = 2 × 0.52 K kg mol−1 × 1.0357
= 1.078°C.
Boiling point of the solution
=100C + 1.078C = 101.078C

JEE Main Mock Test - 2 - Question 16

Ammonia reacts with oxygen giving nitrogen and water. If the rate of formation of N2 is 0.70 mol L−1 s−1, the rate at which O2 is consumed is

Detailed Solution: Question 16

The reaction is 4NH+ 3O→ 2 N+ 6H2O


= 1.05 mol L−1 s−1   

JEE Main Mock Test - 2 - Question 17

The half-life for the thermal decomposition of acetone is 80 s and is independent of initial concentration of acetone. The time required for the reaction to go to 80% decomposition is (Given: log2 = 0.30)

Detailed Solution: Question 17

The reaction follows first-order kinetics. Hence k = 0.693/t1/2 = 0.693/(80 s). For the reaction to be 80%, [A]t/[A]= 0.2. Hence

JEE Main Mock Test - 2 - Question 18

The correct order of acidic strength is

Detailed Solution: Question 18

The acidic strength of an acid is defined as the tendency of the acid to dissociate into its corresponding ions in order to release a proton and the anion. The acidic strength of a strong acid is high and that of a weak acid is low. This means that on dissociation, a strong acid releases its proton at a much faster rate than the weak acid.

Oxidation number: The greater the oxidation number of the central atom of the oxide, the greater the acidic strength will be.

n a periodic table, the acidic strength of an atom increases across a period and decreases down the group. In the above options, the correct order of acidic strength of the oxides is:
Cl2O> SO> P4O10

The oxidation state of the oxides is as follows:
Let the oxidation number of the chlorine atom be 'x′.
Cl2O= 2x + 7(−2) → x = +7
Let the oxidation number of the sulfur atom be ′y′.
SO= y + 3(−2) ⇒ y = +6
Let the oxidation number of the phosphorus atom be ′z′.
P4O10 − 4z + 10(−2) → z − +5
Thus, as we can see that the order of oxidation is in a decreasing manner, this means that this option is correct.
So, the correct answer is Option (a).

JEE Main Mock Test - 2 - Question 19

Given below are two statements :
Statement I: A unit formed by the attachment of a base to 1′ position of sugar is known as nucleoside
Statement II: When nucleoside is linked to phosphorous acid at 5′-position of sugar moiety, we get nucleotide.

In the light of the above statements, choose the correct answer from the options given below:

Detailed Solution: Question 19

Nucleosides are the structural subunit of nucleic acids such as DNA and RNA. A nucleoside, composed of a nucleobase, is either a pyrimidine (cytosine, thymine or uracil) or a purine (adenine or guanine), a five carbon sugar which is either ribose or deoxyribose. The base connected to sugar at  position. Nucleotides are building blocks of nucleic acids DNA and RNA. Nucleotides are composed of a nitrogenous base, a five-carbon sugar (ribose or deoxyribose), and at least one phosphate group. Thus, a nucleoside plus a phosphate group yields a nucleotide.

JEE Main Mock Test - 2 - Question 20

Identify the incorrect statement.

Detailed Solution: Question 20

- PEt3 and AsPh3 as ligands can form dπ−dπ bond with transition metals.
- The N−N single bond is weaker than the single P−P bond because of high inter-electronic repulsion of the non-bonding electrons.
- Nitrogen has unique ability to form pπ−pπ multiple bonds with itself, carbon and oxygen.
- Nitrogen cannot form dπ−pπ bond as other heavier elements of its group.

*Answer can only contain numeric values
JEE Main Mock Test - 2 - Question 21

What is the oxidation state of S in H2SO4?


Detailed Solution: Question 21

H2SO4 = 2 ( + 1) + x + 4 (- 2) = 0
x = 8 – 2 = +6 

JEE Main Mock Test - 2 - Question 22

Detailed Solution: Question 22

JEE Main Mock Test - 2 - Question 23

The mid points of the sides of a triangle are (5, 0), (5, 12) and (0, 12), then orthocentre of this triangle is

Detailed Solution: Question 23

JEE Main Mock Test - 2 - Question 24

If k + |k + z2| = |z|2 where k is real, then a possible argument of z is

Detailed Solution: Question 24

k + |k + z2| = |z|2
Hence k and |z2| are collinear.
Now k ∈ R
Since, k and z2 is collinear, then z2 has to be purely real.
Thus, arg(z2) = (2n − 1)π
Now z  =re
z= r2e2iθ = me2iθ
Hence arg(z2) = 2arg(z)
Therefore, arg(z) = 1/2 arg(z2)

Putting n = 1, we get
arg(z) = π/2
Hence, option 'C' is correct.

JEE Main Mock Test - 2 - Question 25

If 2 sec 2α = tan β + cot β, then one of the values of α + β is

Detailed Solution: Question 25

Given, 2 sec2α = tanβ + cotβ 

JEE Main Mock Test - 2 - Question 26

The axis of a parabola lie along the line y = x and the distance of its vertex from origin is √2 and that of focus is 2√2. If both focus and vertex lie in the first quadrant, then the equation of the parabola will be

Detailed Solution: Question 26

Equation of directrix is x + y = 0


On simplifying we get-
(x − y)= 8(x + y − 2)

JEE Main Mock Test - 2 - Question 27

Detailed Solution: Question 27

JEE Main Mock Test - 2 - Question 28

The solution of xdx + ydy = x2ydy − xy2dx is

Detailed Solution: Question 28

We have,

On integrating both sides,

On integrating both sides,


*Answer can only contain numeric values
JEE Main Mock Test - 2 - Question 29

The average age of a husband and his wife was 23 years at the time of their marriage. After five years they have a one-year old child. If the average age of the family now is λ, then the number of divisors of λ are


Detailed Solution: Question 29

Sum of the present ages of husband, wife and child

= (23 × 2 + 5 × 2) + 1 = 57 years.

∴ Required average = (57/3) = 19 years .

Average age is 19 years which is a prime number, so it has only two divisors {1, 19}.

*Answer can only contain numeric values
JEE Main Mock Test - 2 - Question 30

Find the coefficient of x4 in the expansion of (1 + x + x2)10 .


Detailed Solution: Question 30

General term of the given expression is,

Here, q + 2r = 4

For p = 6, q = 4, r = 0, coefficient = 10!/[6! x 4!] = 210

For p = 7, q = 2, r = 1, coefficient = 10! /[7! x 2! x 1!] = 360

For p = 8, q = 0, r = 2, coefficient = 10!/[ 8! x 2!] = 45

Therefore, sum = 615

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