JEE Main 26 August 2021 Shift 1 Question Paper

Question 1

The sum of solutions of the equation $\frac{\cos x}{1+\sin x} = |	an 2x|$, $x \in \left(-\frac{\pi}{2}, \frac{\pi}{2}ight) - \left\{\frac{\pi}{4}, -\frac{\pi}{4}ight\}$ is :

Accepted Answer

(A) $-\frac{11\pi}{30}$

Answer

(B) $\frac{\pi}{10}$

Answer

(C) $-\frac{7\pi}{30}$

Answer

(D) $-\frac{\pi}{15}$

Question 2

The mean and standard deviation of 20 observations were calculated as 10 and 2.5 respectively. It was found that by mistake one data value was taken as 25 instead of 35. If $\alpha$ and $\sqrt{\beta}$ are the mean and standard deviation respectively for correct data, then $(\alpha, \beta)$ is :

Accepted Answer

(D) $(10.5, 26)$

Answer

(A) $(11, 26)$

Answer

(B) $(10.5, 25)$

Answer

(C) $(11, 25)$

Question 3

On the ellipse $\frac{x^2}{8} + \frac{y^2}{4} = 1$ let P be a point in the second quadrant such that the tangent at P to the ellipse is perpendicular to the line $x + 2y = 0$. Let S and S' be the foci of the ellipse and e be its eccentricity. If A is the area of the triangle SPS' then, the value of $(5 - e^2)$. A is :

Accepted Answer

(A) 6

Answer

(B) 12

Answer

(C) 14

Answer

(D) 24

Question 4

Let $y = y(x)$ be a solution curve of the differential equation $(y + 1)	an^2 x\, dx + 	an x\, dy + y\, dx = 0$, $x \in \left(0, \frac{\pi}{2}ight)$. If $\lim_{x 	o 0+} xy(x) = 1$, then the value of $y\left(\frac{\pi}{4}ight)$ is :

Accepted Answer

(D) $\frac{\pi}{4}$

Answer

(A) $-\frac{\pi}{4}$

Answer

(B) $\frac{\pi}{4} - 1$

Answer

(C) $\frac{\pi}{4} + 1$

Question 5

Let A and B be independent events such that $P(A) = p$, $P(B) = 2p$. The largest value of p, for which P (exactly one of A, B occurs) $= \frac{5}{9}$, is :

Accepted Answer

(D) $\frac{5}{12}$

Answer

(A) $\frac{1}{3}$

Answer

(B) $\frac{2}{9}$

Answer

(C) $\frac{4}{9}$

Question 6

Let $	heta \in \left(0, \frac{\pi}{2}ight)$. If the system of linear equations
$(1 + \cos^2	heta)x + \sin^2	heta\, y + 4\sin 3	heta\, z = 0$
$\cos^2	heta\, x + (1 + \sin^2	heta)\, y + 4\sin 3	heta\, z = 0$
$\cos^2	heta\, x + \sin^2	heta\, y + (1 + 4\sin 3	heta)\, z = 0$
has a non-trivial solution, then the value of $	heta$ is :

Accepted Answer

(B) $\frac{7\pi}{18}$

Answer

(A) $\frac{4\pi}{9}$

Answer

(C) $\frac{\pi}{18}$

Answer

(D) $\frac{5\pi}{18}$

Question 7

Let $f(x) = \cos\left(2	an^{-1}\sin\left(\cot^{-1}\sqrt{\frac{1-x}{x}}ight)ight)$, $0 < x < 1$. Then :

Accepted Answer

(C) $(1 - x)^2 f'(x) + 2(f(x))^2 = 0$

Answer

(A) $(1 - x)^2 f'(x) - 2(f(x))^2 = 0$

Answer

(B) $(1 + x)^2 f'(x) + 2(f(x))^2 = 0$

Answer

(D) $(1 + x)^2 f'(x) - 2(f(x))^2 = 0$

Question 8

If $^{20}C_r$ is the co-efficient of $x^r$ in the expansion of $(1 + x)^{20}$, then the value of $\sum_{r=0}^{20} r^2\, ^{20}C_r$ is equal to :

Accepted Answer

(D) $420 	imes 2^{18}$

Answer

(A) $420 	imes 2^{19}$

Answer

(B) $380 	imes 2^{19}$

Answer

(C) $380 	imes 2^{18}$

Question 9

Out of all the patients in a hospital 89% are found to be suffering from heart ailment and 98% are suffering from lungs infection. If K% of them are suffering from both ailments, then K can not belong to the set :

Accepted Answer

(C) $\{79, 81, 83, 85\}$

Answer

(A) $\{80, 83, 86, 89\}$

Answer

(B) $\{84, 86, 88, 90\}$

Answer

(D) $\{84, 87, 90, 93\}$

Question 10

The equation $\arg\left(\frac{z-1}{z+1}\right) = \frac{\pi}{4}$ represents a circle with:

Accepted Answer

(B) centre at $(0, 1)$ and radius $\sqrt{2}$

Answer

(A) centre at $(0, -1)$ and radius $\sqrt{2}$

Answer

(C) centre at $(0,0)$ and radius $\sqrt{2}$

Answer

(D) centre at $(0,1)$ and radius $2$

Question 11

Let $\vec{a} = \hat{i} + \hat{j} + \hat{k}$ and $\vec{b} = \hat{j} - \hat{k}$. If $\vec{c}$ is a vector such that $\vec{a} 	imes \vec{c} = \vec{b}$ and $\vec{a} \cdot \vec{c} = 3$, then $\vec{a} \cdot (\vec{b} 	imes \vec{c})$ is equal to :

Accepted Answer

(A) $-2$

Answer

(B) $-6$

Answer

(C) $6$

Answer

(D) $2$

Question 12

If a line along a chord of the circle $4x^2 + 4y^2 + 120x + 675 = 0$, passes through the point $(-30, 0)$ and is tangent to the parabola $y^2 = 30x$, then the length of this chord is :

Accepted Answer

(D) $3\sqrt{5}$

Answer

(A) $5$

Answer

(B) $7$

Answer

(C) $5\sqrt{3}$

Question 13

The value of $\int_{-1/\sqrt{2}}^{1/\sqrt{2}} \left(\left(\frac{x+1}{x-1}\right)^2 + \left(\frac{x-1}{x+1}\right)^2 - 2\right)^{1/2} dx$ is:

Accepted Answer

(B) $\log_e 16$

Answer

(A) $\log_e 4$

Answer

(C) $2\log_e 16$

Answer

(D) $4\log_e (3 + 2\sqrt{2})$

Question 14

A plane P contains the line $x + 2y + 3z + 1 = 0 = x - y - z - 6$, and is perpendicular to the plane $-2x + y + z + 8 = 0$. Then which of the following points lies on P ?

Accepted Answer

(B) $(0, 1, 1)$

Answer

(A) $(-1, 1, 2)$

Answer

(C) $(1, 0, 1)$

Answer

(D) $(2, -1, 1)$

Question 15

If the sum of an infinite GP a, ar, $ar^2$, $ar^3$,... is 15 and  the sum of the squares of its each term is 150, then the sum of $ar^2$, $ar^4$, $ar^6$, ... is :

Accepted Answer

(B) $\frac{1}{2}$

Answer

(A) $\frac{5}{2}$

Answer

(C) $\frac{25}{2}$

Answer

(D) $\frac{9}{2}$

Question 16

The value of $\lim_{n 	o \infty} \frac{1}{n} \sum_{r=0}^{2n-1} \frac{n^2}{n^2 + 4r^2}$ is:

Accepted Answer

(B) $\frac{1}{2}	an^{-1}(4)$

Answer

(A) $\frac{1}{2}	an^{-1}(2)$

Answer

(C) $	an^{-1}(4)$

Answer

(D) $\frac{1}{4}	an^{-1}(4)$

Question 17

If the truth value of the Boolean expression $\left((p \vee q) \wedge (q 	o r) \wedge (\sim r)ight) 	o (p \wedge q)$ is false, then the truth values of the statements p, q, r respectively can be:

Accepted Answer

(C) T F F

Answer

(A) T F T

Answer

(B) F F T

Answer

(D) F T F

Question 18

Let $z = \frac{1-i\sqrt{3}}{2}$, $i = \sqrt{-1}$. Then the value of $21 + \left(z + \frac{1}{z}\right)^{3} + \left(z^{2} + \frac{1}{z^{2}}\right)^{3} + \left(z^{3} + \frac{1}{z^{3}}\right)^{3} + ... + \left(z^{21} + \frac{1}{z^{21}}\right)^{3}$ is ________.

Accepted Answer

13

Question 19

The sum of all integral values of k $(k 
eq 0)$ for which the equation $\frac{2}{x-1} - \frac{1}{x-2} = \frac{2}{k}$ in x has no real roots, is ________.

Accepted Answer

66

Question 20

Let the line L be the projection of the line $\frac{x-1}{2} = \frac{y-3}{1} = \frac{z-4}{2}$ in the plane $x - 2y - z = 3$. If d is the distance of the point $(0, 0, 6)$ from L, then $d^{2}$ is equal to ________.

Accepted Answer

26

Question 21

If $^{1}P_{1} + 2 \cdot {}^{2}P_{2} + 3 \cdot {}^{3}P_{3} + ... + 15 \cdot {}^{15}P_{15} = {}^{q}P_{r} - s$, $0 \leq s \leq 1$, then $^{q+s}C_{r-s}$ is equal to ________.

Accepted Answer

136

Question 22

A wire of length 36 m is cut into two pieces, one of the pieces is bent to form a square and the other is bent to form a circle. If the sum of the areas of the two figures is minimum, and the circumference of the circle is k (meter), then $\left(\frac{4}{\pi} + 1\right)k$ is equal to ________.

Accepted Answer

36

Question 23

The area of the region $S = \{(x, y) : 3x^{2} \leq 4y \leq 6x + 24\}$ is ________.

Accepted Answer

27

Question 24

The locus of a point, which moves such that the sum of squares of its distances from the points $(0, 0)$, $(1, 0)$, $(0, 1)$ $(1, 1)$ is 18 units, is a circle of diameter d. Then $d^{2}$ is equal to ________.

Accepted Answer

16

Question 25

If $y = y(x)$ is an implicit function of x such that $\log_{e}(x + y) = 4xy$, then $\frac{d^{2}y}{dx^{2}}$ at $x = 0$ is equal to ________.

Accepted Answer

40

Question 26

The number of three-digit even numbers, formed by the digits 0, 1, 3, 4, 6, 7 if the repetition of digits is not allowed, is ________.

Accepted Answer

52

Question 27

Let a, b $\in$ **R**, $b 
eq 0$, Define a function $f(x) = \begin{cases} a\sin\frac{\pi}{2}(x-1), & 	ext{for } x \leq 0 \ \frac{	an 2x - \sin 2x}{bx^{3}}, & 	ext{for } x > 0. \end{cases}$ If f is continuous at $x = 0$, then $10 - ab$ is equal to ________.

Accepted Answer

14

Question 28

The fractional change in the magnetic field intensity at a distance 'r' from centre on the axis of current carrying coil of radius 'a' to the magnetic field intensity at the centre of the same coil is :
(Take r < a)

Accepted Answer

(D) $\frac{3}{2}\frac{r^2}{a^2}$

Answer

(A) $\frac{3}{2}\frac{a^2}{r^2}$

Answer

(B) $\frac{2}{3}\frac{a^2}{r^2}$

Answer

(C) $\frac{2}{3}\frac{r^2}{a^2}$

Question 29

Car B overtakes another car A at a relative speed of 40 $ms^{-1}$. How fast will the image of car B appear to move in the mirror of focal length 10 cm fitted in car A, when the car B is 1.9 m away from the car A?

Accepted Answer

(D) 0.1 $ms^{-1}$

Answer

(A) 4 $ms^{-1}$

Answer

(B) 0.2 $ms^{-1}$

Answer

(C) 40 $ms^{-1}$

Question 30

Inside a uniform spherical shell :
(a) the gravitational field is zero
(b) the gravitational potential is zero
(c) the gravitational field is same everywhere
(d) the gravitation potential is same everywhere
(e) all of the above
Choose the most appropriate answer from the options given below :

Accepted Answer

(A) (a), (c) and (d) only

Answer

(B) (e) only

Answer

(C) (a), (b) and (c) only

Answer

(D) (b), (c) and (d) only

Question 31

Two narrow bores of diameter 5.0 mm and 8.0 mm are joined together to form a U-shaped tube open at both ends. If this U-tube contains water, what is the difference in the level of two limbs of the tube.
[Take surface tension of water T = 7.3 $	imes$ $10^{-2}$ $Nm^{-1}$, angle of contact = 0, g = 10 $ms^{-2}$ and density of water = 1.0 $	imes$ $10^{3}$ kg $m^{-3}$]

Accepted Answer

(B) 2.19 mm

Answer

(A) 3.62 mm

Answer

(C) 5.34 mm

Answer

(D) 4.97 mm

Question 32

An electric appliance supplies 6000 J/min heat to the system. If the system delivers a power of 90W. How long it would take to increase the internal energy by 2.5 $	imes$ $10^{3}$ J ?

Accepted Answer

(A) 2.5 $	imes$ $10^{2}$ s

Answer

(B) 4.1 $	imes$ $10^{1}$s

Answer

(C) 2.4 $	imes$ $10^{3}$ s

Answer

(D) 2.5 $	imes$ $10^{1}$s

Question 33

An inductor coil stores 64 J of magnetic field energy and dissipates energy at the rate of 640 W when a current of 8A is passed through it. If this coil is joined across an ideal battery, find the time constant of the circuit in seconds :

Accepted Answer

(D) 0.2

Answer

(A) 0.4

Answer

(B) 0.8

Answer

(C) 0.125

Question 34

A series LCR circuit driven by 300 V at a frequency of 50 Hz contains a resistance R = 3 k$\Omega$, an inductor of inductive reactance $X_L$ = 250 $\pi\Omega$ and an unknown capacitor. The value of capacitance to maximize the average power should be : (Take $\pi^2$ = 10)

Accepted Answer

(A) 4 $\mu$F

Answer

(B) 25 $\mu$F

Answer

(C) 400 $\mu$F

Answer

(D) 40 $\mu$F

Question 35

Identify the logic operation carried out by the given circuit :-

Accepted Answer

(C) NOR

Answer

(A) OR

Answer

(B) AND

Answer

(D) NAND

Question 36

A particular hydrogen like ion emits radiation of frequency 2.92 $	imes$ $10^{15}$ Hz when it makes transition from n = 3 to n = 1. The frequency in Hz of radiation emitted in transition from n = 2 to n = 1 will be :

Accepted Answer

(D) 2.46 $	imes$ $10^{15}$

Answer

(A) 0.44 $	imes$ $10^{15}$

Answer

(B) 6.57 $	imes$ $10^{15}$

Answer

(C) 4.38 $	imes$ $10^{15}$

Question 37

In a photoelectric experiment ultraviolet light of wavelength 280 nm is used with lithium cathode having work function $\phi$ = 2.5 eV. If the wavelength of incident light is switched to 400 nm, find out the change in the stopping potential. (h = 6.63 $	imes$ $10^{-34}$ Js, c = 3 $	imes$ $10^{8}$ $ms^{-1}$)

Accepted Answer

(A) 1.3 V

Answer

(B) 1.1 V

Answer

(C) 1.9 V

Answer

(D) 0.6 V

Question 38

In the given figure, the emf of the cell is 2.2 V and if internal resistance is 0.6$\Omega$. Calculate the power dissipated in the whole circuit :

Accepted Answer

(C) 2.2 W

Answer

(A) 1.32 W

Answer

(B) 0.65 W

Answer

(D) 4.4 W

Question 39

The rms speeds of the molecules of Hydrogen, Oxygen and Carbondioxide at the same temperature are $V_H$, $V_O$ and $V_C$ respectively then :

Accepted Answer

(A) $V_H > V_O > V_C$

Answer

(B) $V_C > V_O > V_H$

Answer

(C) $V_H = V_O > V_C$

Answer

(D) $V_H = V_O = V_C$

Question 40

In a Screw Gauge, fifth division of the circular scale coincides with the reference line when the ratchet is closed. There are 50 divisions on the circular scale, and the main scale moves by 0.5 mm on a complete rotation. For a particular observation the reading on the main scale is 5 mm and the $20^{th}$ division of the circular scale coincides with reference line. Calculate the true reading.

Accepted Answer

(C) 5.15 mm

Answer

(A) 5.00 mm

Answer

(B) 5.25 mm

Answer

(D) 5.20 mm

Question 41

What equal length of an iron wire and a copper-nickel alloy wire, each of 2 mm diameter connected parallel to give an equivalent resistance of 3$\Omega$?
(Given resistivities of iron and copper-nickel alloy wire are 12 $\mu\Omega$ cm and 51 $\mu\Omega$ cm respectively)

Accepted Answer

(B) 97 m

Answer

(A) 82 m

Answer

(C) 110 m

Answer

(D) 90 m

Question 42

The initial mass of a rocket is 1000 kg. Calculate at what rate the fuel should be burnt so that the rocket is given an acceleration of 20 $ms^{-2}$. The gases come out at a relative speed of 500 $ms^{-1}$ with respect to the rocket :[Use g = 10 $m/s^{2}$]

Accepted Answer

(D) 60 kg $s^{-1}$

Answer

(A) 6.0 $	imes$ $10^{2}$ kg $s^{-1}$

Answer

(B) 500 kg $s^{-1}$

Answer

(C) 10 kg $s^{-1}$

Question 43

If E, L, M and G denote the quantities as energy, angular momentum, mass and constant of gravitation respectively, then the dimensions of P in the formula P = $EL^{2}M^{-5}G^{-2}$ are :-

Accepted Answer

(D) $[M^{0}\,L^{0}\,T^{0}]$

Answer

(A) $[M^{0}\,L^{1}\,T^{0}]$

Answer

(B) $[M^{-1}\,L^{-1}\,T^{2}]$

Answer

(C) $[M^{1}\,L^{1}\,T^{-2}]$

Question 44

The material filled between the plates of a parallel plate capacitor has resistivity 200 $\Omega$m. The value of capacitance of the capacitor is 2 pF. If a potential difference of 40 V is applied across the plates of the capacitor, then the value of leakage current flowing out of the capacitor is : (given the value of relative permitivity of material is 50)

Accepted Answer

(C) 0.9 mA

Answer

(A) 9.0 $\mu$A

Answer

(B) 9.0 mA

Answer

(D) 0.9 $\mu$A

Question 45

Statement-I : By doping silicon semiconductor with pentavalent material, the electrons density increases.
Statement-II : The n-type semiconductor has net negative charge.
In the light of the above statements, choose the most appropriate answer from the options given below :

Accepted Answer

(A) Statement-I is true but Statement-II is false.

Answer

(B) Statement-I is false but Statement-II is true.

Answer

(C) Both Statement-I and Statement-II are true.

Answer

(D) Both Statement-I and Statement-II are false.

Question 46

A uniform chain of length 3 meter and mass 3 kg overhangs a smooth table with 2 meter laying on the table. If k is the kinetic energy of the chain in joule as it completely slips off the table, then the value of k is ........... . (Take $g = 10\ \mathrm{m/s^2}$)

Accepted Answer

40

Question 47

The electric field in a plane electromagnetic wave is given by
$\vec{E} = 200\cos\left[\left(\dfrac{0.5	imes 10^{3}}{\mathrm{m}}ight)x - \left(1.5	imes 10^{11}\dfrac{\mathrm{rad}}{\mathrm{s}}	imes tight)ight]\dfrac{\mathrm{V}}{\mathrm{m}}\ \hat{j}$
If this wave falls normally on a perfectly reflecting surface having an area of $100\ \mathrm{cm^2}$. If the radiation pressure exerted by the E.M. wave on the surface during a 10 minute exposure is $\dfrac{x}{10^{9}}\dfrac{\mathrm{N}}{\mathrm{m^2}}$. Find the value of x.

Accepted Answer

354

Question 48

A source and a detector move away from each other in absence of wind with a speed of 20 m/s with respect to the ground. If the detector detects a frequency of 1800 Hz of the sound coming from the source, then the original frequency of source considering speed of sound in air 340 m/s will be ........ Hz.

Accepted Answer

2025

Question 49

Two spherical balls having equal masses with radius of 5 cm each are thrown upwards along the same vertical direction at an interval of 3s with the same initial velocity of 35 m/s, then these balls collide at a height of .......... m. (Take $g = 10\ \mathrm{m/s^2}$)

Accepted Answer

50

Question 50

A soap bubble of radius 3 cm is formed inside the another soap bubble of radius 6 cm. The radius of an equivalent soap bubble which has the same excess pressure as inside the smaller bubble with respect to the atmospheric pressure is ........ cm.

Accepted Answer

2

Question 51

An amplitude modulated wave is represented by
$C_m(t) = 10(1 + 0.2\cos 12560t)\sin(111	imes 10^{4}t)$ volts.
The modulating frequency in kHz will be ....... .

Accepted Answer

2

Question 52

Two short magnetic dipoles $m_1$ and $m_2$ each having magnetic moment of $1\ \mathrm{Am^2}$ are placed at point O and P respectively. The distance between OP is 1 meter. The torque experienced by the magnetic dipole $m_2$ due to the presence of $m_1$ is ...... $	imes 10^{-7}$ Nm.

Accepted Answer

1

Question 53

Two travelling waves produces a standing wave represented by equation,
$y = 1.0\ \mathrm{mm}\ \cos(1.57\ \mathrm{cm^{-1}})\ x\ \sin(78.5\ \mathrm{s^{-1}})t.$
The node closest to the origin in the region $x > 0$ will be at $x = $ ......... cm.

Accepted Answer

1

Question 54

White light is passed through a double slit and interference is observed on a screen 1.5 m away. The separation between the slits is 0.3 mm. The first violet and red fringes are formed 2.0 mm and 3.5 mm away from the central white fringes. The difference in wavelengths of red and voilet light is ......... nm.

Accepted Answer

300

Question 55

Consider a badminton racket with length scales as shown in the figure.
If the mass of the linear and circular portions of the badminton racket are same (M) and the mass of the threads are negligible, the moment of inertia of the racket about an axis perpendicular to the handle and in the plane of the ring at, $\dfrac{r}{2}$ distance from the end A of the handle will be ........ $\mathrm{Mr^2}$.

Accepted Answer

52

Question 56

Which one of the following complexes is violet in colour?

Accepted Answer

(D) $[\mathrm{Fe(CN)_5NOS}]^{4-}$

Answer

(A) $[\mathrm{Fe(CN)_6}]^{4-}$

Answer

(B) $[\mathrm{Fe(SCN)_6}]^{4-}$

Answer

(C) $\mathrm{Fe_4[Fe(CN)_6]_3 \cdot H_2O}$

Question 57

Which one of the following is correct for the adsorption of a gas at a given temperature on a solid surface?

Accepted Answer

(C) $\Delta H < 0,\ \Delta S < 0$

Answer

(A) $\Delta H > 0,\ \Delta S > 0$

Answer

(B) $\Delta H > 0,\ \Delta S < 0$

Answer

(D) $\Delta H < 0,\ \Delta S > 0$

Question 58

Which one of the following when dissolved in water gives coloured solution in nitrogen atmosphere?

Accepted Answer

(A) $\mathrm{CuCl_2}$

Answer

(B) $\mathrm{AgCl}$

Answer

(C) $\mathrm{ZnCl_2}$

Answer

(D) $\mathrm{Cu_2Cl_2}$

Question 59

The major products formed in the following reaction sequence $\mathbf{A}$ and $\mathbf{B}$ are :

Accepted Answer

(A) (A)

Answer

(B) (B)

Answer

(C) (C)

Answer

(D) (D)

Question 60

The major product formed in the following reaction is :

Accepted Answer

(C) (C)

Answer

(A) (A)

Answer

(B) (B)

Answer

(D) (D)

Question 61

The major product formed in the following reaction is :

Accepted Answer

(A) (A)

Answer

(B) (B)

Answer

(C) (C)

Answer

(D) (D)

Question 62

The polymer formed on heating Novolac with formaldehyde is :

Accepted Answer

(A) Bakelite

Answer

(B) Polyester

Answer

(C) Melamine

Answer

(D) Nylon 6,6

Question 63

Given below are two statements :
Statement I : The limiting molar conductivity of KCl (strong electrolyte) is higher compared to that of $\mathrm{CH_3COOH}$ (weak electrolyte).
Statement II : Molar conductivity decreases with decrease in concentration of electrolyte.
In the light of the above statements, choose the most appropriate answer from the options given below :

Accepted Answer

(D) Both Statement I and Statement II are false.

Answer

(A) Statement I is true but Statement II is false.

Answer

(B) Statement I is false but Statement II is true.

Answer

(C) Both Statement I and Statement II are true.

Question 64

The correct options for the products $\mathbf{A}$ and $\mathbf{B}$ of the following reactions are :

Accepted Answer

(B) (B)

Answer

(A) (A)

Answer

(C) (C)

Answer

(D) (D)

JEE Main 26 August 2021 Shift 1 Question Paper with Answers

Physics — JEE Main 26 August 2021 Shift 1

Chemistry — JEE Main 26 August 2021 Shift 1

Mathematics — JEE Main 26 August 2021 Shift 1

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