JEE Main 8 April 2023 Shift 2 Question Paper

Question 1

Let the mean and variance of 12 observations be $\dfrac{9}{2}$ and 4 respectively. Later on, it was observed that two observations were considered as 9 and 10 instead of 7 and 14 respectively. If the correct variance is $\dfrac{m}{n}$, where m and n are co-prime, then m+n is equal to

Accepted Answer

(C) 317

Answer

(A) 316

Answer

(B) 314

Answer

(D) 315

Question 2

Let $a_n$ be the $n^{th}$ term of the series $5+8+14+23+35+50+\ldots$ and $S_n=\sum_{k=1}^{n}a_k$. Then $S_{30}-a_{40}$ is equal to

Accepted Answer

(C) 11290

Answer

(A) 11310

Answer

(B) 11280

Answer

(D) 11260

Question 3

Let P be the plane passing through the line $\dfrac{x-1}{1}=\dfrac{y-2}{-3}=\dfrac{z+5}{7}$ and the point $(2,4,-3)$. If the image of the point $(-1,3,4)$ in the plane P is $(\alpha,\beta,\gamma)$, then $\alpha+\beta+\gamma$ is equal to

Accepted Answer

(D) 10

Answer

(A) 12

Answer

(B) 11

Answer

(C) 9

Question 4

Let $A=\left\{	heta\in(0,2\pi):\dfrac{1+2i\sin	heta}{1-i\sin	heta}	ext{ is purely imaginary}ight\}$. Then the sum of the elements in A is

Accepted Answer

(C) $4\pi$

Answer

(A) $\pi$

Answer

(B) $2\pi$

Answer

(D) $3\pi$

Question 5

The absolute difference of the coefficients of $x^{10}$ and $x^{7}$ in the expansion of $\left(2x^{2}+\dfrac{1}{2x}\right)^{11}$ is equal to

Accepted Answer

(A) $12^{3}-12$

Answer

(B) $11^{3}-11$

Answer

(C) $10^{3}-10$

Answer

(D) $13^{3}-13$

Question 6

If the number of words, with or without meaning, which can be made using all the letters of the word MATHEMATICS in which C and S do not come together, is $(6!)k$, then k is equal to

Accepted Answer

(D) 5670

Answer

(A) 1890

Answer

(B) 945

Answer

(C) 2835

Question 7

Let S be the set of all values of $	heta\in[-\pi,\pi]$ for which the system of linear equations $x+y+\sqrt{3}\,z=0$, $-x+(	an	heta)y+\sqrt{7}\,z=0$, $x+y+(	an	heta)z=0$ has non-trivial solution. Then $\dfrac{120}{\pi}\sum_{	heta\in S}	heta$ is equal to

Accepted Answer

(C) 20

Answer

(A) 40

Answer

(B) 10

Answer

(D) 30

Question 8

If the probability that the random variable X takes values x is given by $P(X=x)=k(x+1)3^{-x}$, $x=0,1,2,3,\ldots$, where k is a constant, then $P(X\geq2)$ is equal to

Accepted Answer

(A) $\dfrac{1}{27}$

Answer

(B) $\dfrac{11}{18}$

Answer

(C) $\dfrac{7}{18}$

Answer

(D) $\dfrac{20}{27}$

Question 9

The value of $36(4\cos^{2}9^{\circ}-1)(4\cos^{2}27^{\circ}-1)(4\cos^{2}81^{\circ}-1)(4\cos^{2}243^{\circ}-1)$ is

Accepted Answer

(D) 36

Answer

(A) 54

Answer

(B) 18

Answer

(C) 27

Question 10

The integral $\displaystyle\int\left(\left(\dfrac{x}{2}\right)^{x}+\left(\dfrac{2}{x}\right)^{x}\right)\log_{2}x\,dx$ is equal to

Accepted Answer

(B) $\left(\dfrac{x}{2}\right)^{x}-\left(\dfrac{2}{x}\right)^{x}+C$

Answer

(A) $\left(\dfrac{x}{2}\right)^{x}+\left(\dfrac{2}{x}\right)^{x}+C$

Answer

(C) $\left(\dfrac{x}{2}\right)^{x}\log_{2}\left(\dfrac{x}{2}\right)+C$

Answer

(D) $\left(\dfrac{x}{2}\right)^{x}\log_{2}\left(\dfrac{2}{x}\right)+C$

Question 11

The area of the quadrilateral ABCD with vertices $A(2,1,1)$, $B(1,2,5)$, $C(-2,-3,5)$ and $D(1,-6,-7)$ is equal to

Accepted Answer

(B) $8\sqrt{38}$

Answer

(A) 48

Answer

(C) 54

Answer

(D) $9\sqrt{38}$

Question 12

For $a,b\in\mathbb{Z}$ and $|a-b|\leq10$, let the angle between the plane $P:ax+y-z=b$ and the line $l:x-1=a-y=z+1$ be $\cos^{-1}\left(\dfrac{1}{3}\right)$. If the distance of the point $(6,-6,4)$ from the plane P is $3\sqrt{6}$, then $a^{4}+b^{2}$ is equal to

Accepted Answer

(D) 32

Answer

(A) 25

Answer

(B) 85

Answer

(C) 48

Question 13

$25^{190}-19^{190}-8^{190}+2^{190}$ is divisible by

Accepted Answer

(A) 34 but not by 14

Answer

(B) both 14 and 34

Answer

(C) neither 14 nor 34

Answer

(D) 14 but not by 34

Question 14

Let the vectors $\vec{u}_1=\hat{i}+\hat{j}+a\hat{k}$, $\vec{u}_2=\hat{i}+b\hat{j}+\hat{k}$ and $\vec{u}_3=c\hat{i}+\hat{j}+\hat{k}$ be coplanar. If the vectors $\vec{v}_1=(a+b)\hat{i}+c\hat{j}+c\hat{k}$, $\vec{v}_2=a\hat{i}+(b+c)\hat{j}+a\hat{k}$ and $\vec{v}_3=b\hat{i}+b\hat{j}+(c+a)\hat{k}$ are also coplanar, then $6(a+b+c)$ is equal to

Accepted Answer

(C) 12

Answer

(A) 0

Answer

(B) 6

Answer

(D) 4

Question 15

Let O be the origin and OP and OQ be the tangents to the circle $x^{2}+y^{2}-6x+4y+8=0$ at the points P and Q on it. If the circumcircle of the triangle OPQ passes through the point $\left(\alpha,\dfrac{1}{2}\right)$, then a value of $\alpha$ is

Accepted Answer

(B) $\dfrac{5}{2}$

Answer

(A) $\dfrac{3}{2}$

Answer

(C) $1$

Answer

(D) $-\dfrac{1}{2}$

Question 16

The negation of $p\wedge(\sim q)\vee(\sim p)$ is equivalent to

Accepted Answer

(A) $p\wedge q$

Answer

(B) $p\wedge(\sim q)$

Answer

(C) $p\wedge(q\wedge(\sim p))$

Answer

(D) $p\vee(q\vee(\sim p))$

Question 17

If $\alpha>\beta>0$ are the roots of the equation $ax^{2}+bx+1=0$, and $\displaystyle\lim_{x	o\frac{1}{\alpha}}\left(\dfrac{1-\cos(x^{2}+bx+a)}{2(1-\alpha x)^{2}}ight)^{\frac{1}{2}}=\dfrac{1}{k}\left(\dfrac{1}{\beta}-\dfrac{1}{\alpha}ight)$, then k is equal to

Accepted Answer

(B) $2\alpha$

Answer

(A) $2\beta$

Answer

(C) $\alpha$

Answer

(D) $\beta$

Question 18

If $A=\begin{bmatrix}1&5\\lambda&10\end{bmatrix}$, $A^{-1}=\alpha A+\beta I$ and $\alpha+\beta=-2$, then $4\alpha^{2}+\beta^{2}+\lambda^{2}$ is equal to

Accepted Answer

(D) 14

Answer

(A) 12

Answer

(B) 10

Answer

(C) 19

Question 19

Let $A(0,1)$, $B(1,1)$ and $C(1,0)$ be the mid-points of the sides of a triangle with incentre at the point D. If the focus of the parabola $y^{2}=4ax$ passing through D is $(\alpha+\beta\sqrt{2},0)$, where $\alpha$ and $\beta$ are rational numbers, then $\dfrac{\alpha}{\beta^{2}}$ is equal to

Accepted Answer

(B) 8

Answer

(A) 6

Answer

(C) 12

Answer

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

Question 20

Let $A=\{1,2,3,4,5,6,7\}$. Then the relation $R=\{(x,y)\in A	imes A:x+y=7\}$ is

Accepted Answer

(D) symmetric but neither reflexive nor transitive

Answer

(A) transitive but neither symmetric nor reflexive

Answer

(B) reflexive but neither symmetric nor transitive

Answer

(C) an equivalence relation

Question 21

Let $[t]$ denote the greatest integer function. If $\displaystyle\int_0^{2.4}\left[x^{2}\right]dx=\alpha+\beta\sqrt{2}+\gamma\sqrt{3}+\delta\sqrt{5}$, then $\alpha+\beta+\gamma+\delta$ is equal to

Accepted Answer

6

Question 22

Let k and m be positive real numbers such that the function $f(x)=\begin{cases}3x^{2}+k\sqrt{x+1},&0<x<1\mx^{2}+k^{2},&x\geq1\end{cases}$ is differentiable for all $x>0$. Then $\dfrac{8f'(8)}{f'\left(\dfrac{1}{8}ight)}$ is equal to

Accepted Answer

309

Question 23

Let $0<z<y<x$ be three real numbers such that $\dfrac{1}{x},\dfrac{1}{y},\dfrac{1}{z}$ are in an arithmetic progression and $x,\sqrt{2}y,z$ are in a geometric progression. If $xy+yz+zx=\dfrac{3}{\sqrt{2}}xyz$, then $3(x+y+z)^{2}$ is equal to

Accepted Answer

150

Question 24

If domain of the function $\log_e\left(\dfrac{6x^{2}+5x+1}{2x-1}\right)+\cos^{-1}\left(\dfrac{2x^{2}-3x+4}{3x-5}\right)$ is $(\alpha,\beta)\cup(\gamma,\delta]$, then $18(\alpha^{2}+\beta^{2}+\gamma^{2}+\delta^{2})$ is equal to

Accepted Answer

20

Question 25

Let m and n be the numbers of real roots of the quadratic equations $x^{2}-12x+[x]+31=0$ and $x^{2}-5|x+2|-4=0$ respectively, where $[x]$ denotes the greatest integer $\leq x$. Then $m^{2}+mn+n^{2}$ is equal to

Accepted Answer

9

Question 26

The ordinates of the points P and Q on the parabola with focus $(3,0)$ and directrix $x=-3$ are in the ratio $3:1$. If $R(\alpha,\beta)$ is the point of intersection of the tangents to the parabola at P and Q, then $\dfrac{\beta^{2}}{\alpha}$ is equal to

Accepted Answer

16

Question 27

Let the solution curve $x=x(y)$, $0<y<\dfrac{\pi}{2}$, of the differential equation $(\log_e(\cos y))^{2}\cos y\,dx-(1+3x\log_e(\cos y))\sin y\,dy=0$ satisfy $x\left(\dfrac{\pi}{3}\right)=\dfrac{1}{2\log_e 2}$. If $x\left(\dfrac{\pi}{6}\right)=\dfrac{1}{\log_e m-\log_e n}$, where m and n are co-prime, then mn is equal to

Accepted Answer

12

Question 28

Let $P_1$ be the plane $3x-y-7z=11$ and $P_2$ be the plane passing through the points $(2,-1,0)$, $(2,0,-1)$ and $(5,1,1)$. If the foot of the perpendicular drawn from the point $(7,4,-1)$ on the line of intersection of the planes $P_1$ and $P_2$ is $(\alpha,\beta,\gamma)$, then $\alpha+\beta+\gamma$ is equal to

Accepted Answer

11

Question 29

Let $R=\{a,b,c,d,e\}$ and $S=\{1,2,3,4\}$. Total number of onto functions $f:R	o S$ such that $f(a)
eq1$, is equal to

Accepted Answer

384

Question 30

Let the area enclosed by the lines $x+y=2$, $y=0$, $x=0$ and the curve $f(x)=\min\left\{x^{2}+\dfrac{3}{4},\,1+[x]\right\}$, where $[x]$ denotes the greatest integer $\leq x$, be A. Then the value of $12A$ is

Accepted Answer

17

Question 31

Electric potential at a point P due to a point charge of $5	imes10^{-9}$ C is 50 V. The distance of P from the point charge is: (Assume $\dfrac{1}{4\pi\varepsilon_0}=9	imes10^{9}$ Nm$^2$C$^{-2}$)

Accepted Answer

(C) 90 cm

Answer

(A) 3 cm

Answer

(B) 9 cm

Answer

(D) 0.9 cm

Question 32

For a particle P revolving round the centre O with radius of circular path $r$ and angular velocity $\omega$, as shown in the figure, the projection of OP on the x-axis at time t is

Accepted Answer

(A) $x(t)=r\cos\left(\omega t+\dfrac{\pi}{6}\right)$

Answer

(B) $x(t)=r\cos(\omega t)$

Answer

(C) $x(t)=r\sin\left(\omega t+\dfrac{\pi}{6}\right)$

Answer

(D) $x(t)=r\cos\left(\omega t-\dfrac{\pi}{6}\right)$

Question 33

Match List-I (physical quantity) with List-II (dimensional formula). Choose the correct answer from the options given below:

Accepted Answer

(C) A-II, B-IV, C-I, D-III

Answer

(A) A-III, B-IV, C-I, D-II

Answer

(B) A-IV, B-II, C-III, D-I

Answer

(D) A-II, B-I, C-IV, D-III

Question 34

For a given transistor amplifier circuit in CE configuration $V_{CC}=1$ V, $R_c=1$ k$\Omega$, $R_b=100$ k$\Omega$ and $\beta=100$. The value of base current $I_b$ is

Accepted Answer

(D) $I_b=10\ \mu A$

Answer

(A) $I_b=1.0\ \mu A$

Answer

(B) $I_b=0.10\ \mu A$

Answer

(C) $I_b=100\ \mu A$

Question 35

The trajectory of a projectile, projected from the ground is given by $y=x-\dfrac{x^{2}}{20}$, where x and y are measured in metre. The maximum height attained by the projectile will be

Accepted Answer

(A) 5 m

Answer

(B) $10\sqrt{2}$ m

Answer

(C) 200 m

Answer

(D) 10 m

Question 36

A radioactive material is reduced to $\dfrac{1}{8}$ of its original amount in 3 days. If $8	imes10^{-3}$ kg of the material is left after 5 days, the initial amount of the material is

Accepted Answer

(D) 256 g

Answer

(A) 64 g

Answer

(B) 40 g

Answer

(C) 32 g

Question 37

The equivalent resistance between A and B shown in the figure is:

Accepted Answer

(A) 5 k$\Omega$

Answer

(B) 30 k$\Omega$

Answer

(C) 10 k$\Omega$

Answer

(D) 20 k$\Omega$

Question 38

A hydraulic automobile lift is designed to lift vehicles of mass 5000 kg. The area of cross section of the cylinder carrying the load is 250 cm$^2$. The maximum pressure the smaller piston would have to bear is [Assume $g=10$ m/s$^2$]:

Accepted Answer

(C) $2	imes10^{6}$ Pa

Answer

(A) $200	imes10^{6}$ Pa

Answer

(B) $20	imes10^{6}$ Pa

Answer

(D) $2	imes10^{5}$ Pa

Question 39

The orbital angular momentum of a satellite revolving in a circular orbit at a distance $r$ from the centre of the earth is $L$. If the distance of the satellite from the centre of the earth is increased to nine times its initial value, then the new angular momentum will be

Accepted Answer

(D) $3L$

Answer

(A) $8L$

Answer

(B) $4L$

Answer

(C) $9L$

Question 40

The temperature at which the kinetic energy of oxygen molecules becomes double of its value at $27^{\circ}$C is

Accepted Answer

(C) $327^{\circ}$C

Answer

(A) $1227^{\circ}$C

Answer

(B) $927^{\circ}$C

Answer

(D) $627^{\circ}$C

Question 41

The acceleration due to gravity at height h above the earth, if $h\ll R$ (radius of the earth), is given by

Accepted Answer

(A) $g'=g\left(1-\dfrac{2h}{R}\right)$

Answer

(B) $g'=g\left(1-\dfrac{h^{2}}{R^{2}}\right)$

Answer

(C) $g'=g\left(1-\dfrac{h}{2R}\right)$

Answer

(D) $g'=g\left(1-\dfrac{h^{2}}{2R^{2}}\right)$

Question 42

Work done by a Carnot engine operating between temperatures $127^{\circ}$C and $27^{\circ}$C is 2 kJ. The amount of heat transferred to the engine by the reservoir is:

Accepted Answer

(C) 8 kJ

Answer

(A) 4 kJ

Answer

(B) 2 kJ

Answer

(D) 2.67 kJ

Question 43

Given below are two statements:
Statement I: Area under velocity-time graph gives the distance travelled by the body in a given time.
Statement II: Area under acceleration-time graph is equal to the change in velocity in the given time. In the light of the given statements, choose the correct answer from the options given below.

Accepted Answer

(A) Both Statement I and Statement II are true

Answer

(B) Statement I is correct but Statement II is false

Answer

(C) Statement I is incorrect but Statement II is true

Answer

(D) Both Statement I and Statement II are false

Question 44

The waves emitted when a metal target is bombarded with high energy electrons are

Accepted Answer

(B) X-rays

Answer

(A) Microwaves

Answer

(C) Infrared rays

Answer

(D) Radio Waves

Question 45

The width of a fringe is 2 mm on the screen in a double slit experiment for light of wavelength 400 nm. The width of the fringe for light of wavelength 600 nm will be:

Accepted Answer

(C) 3 mm

Answer

(A) 4 mm

Answer

(B) 1.33 mm

Answer

(D) 2 mm

Question 46

Given below are two statements: one is labelled as Assertion A and the other is labelled as Reason R.
Assertion A: Electromagnets are made of soft iron.
Reason R: Soft iron has high permeability and low retentivity.
In the light of the above statements, choose the most appropriate answer from the options given below.

Accepted Answer

(B) Both A and R are true and R is the correct explanation of A

Answer

(A) A is false but R is true

Answer

(C) Both A and R are true but R is NOT the correct explanation of A

Answer

(D) A is true but R is false

Question 47

In photoelectric effect: A. The photocurrent is proportional to the intensity of the incident radiation. B. Maximum kinetic energy with which photoelectrons are emitted depends on the intensity of incident light. C. Maximum K.E. with which photoelectrons are emitted depends on the frequency of incident light. D. The emission of photoelectrons requires a minimum threshold intensity of incident radiation. E. Maximum K.E. of the photoelectrons is independent of the frequency of the incident light. Choose the correct answer from the options below:

Accepted Answer

(A) A and C only

Answer

(B) A and E only

Answer

(C) B and C only

Answer

(D) A and B only

Question 48

An emf of 0.08 V is induced in a metal rod of length 10 cm held normal to a uniform magnetic field of 0.4 T, when it moves with a velocity of:

Accepted Answer

(A) 2 ms$^{-1}$

Answer

(B) 3.2 ms$^{-1}$

Answer

(C) 0.5 ms$^{-1}$

Answer

(D) 20 ms$^{-1}$

Question 49

A bullet of mass 0.1 kg moving horizontally with speed 400 ms$^{-1}$ hits a wooden block of mass 3.9 kg kept on a horizontal rough surface. The bullet gets embedded into the block and moves 20 m before coming to rest. The coefficient of friction between the block and the surface is ____. (Given $g=10$ m/s$^2$)

Accepted Answer

(D) 0.25

Answer

(A) 0.50

Answer

(B) 0.90

Answer

(C) 0.65

Question 50

The power radiated from a linear antenna of length $l$ is proportional to (Given $\lambda=$ wavelength of wave):

Accepted Answer

(D) $\left(\dfrac{l}{\lambda}\right)^{2}$

Answer

(A) $\dfrac{l}{\lambda}$

Answer

(B) $\dfrac{l}{\lambda^{2}}$

Answer

(C) $\dfrac{l^{2}}{\lambda}$

Question 51

A series combination of a resistor of resistance 100 $\Omega$, an inductor of inductance 1 H and a capacitor of capacitance 6.25 $\mu$F is connected to an ac source. The quality factor of the circuit will be ____.

Accepted Answer

4

Question 52

A guitar string of length 90 cm vibrates with a fundamental frequency of 120 Hz. The length of the string producing a fundamental frequency of 180 Hz will be ____ cm.

Accepted Answer

60

Question 53

The ratio of the wavelengths of the spectral lines $H_\alpha$ and $H_\beta$ in the Balmer series is $\dfrac{x}{20}$. The value of x is ____.

Accepted Answer

27

Question 54

The number density of free electrons in copper is nearly $8	imes10^{28}$ m$^{-3}$. A copper wire has its area of cross section $=2	imes10^{-6}$ m$^2$ and is carrying a current of 3.2 A. The drift speed of the electrons is ____ $	imes10^{-5}$ ms$^{-1}$.

Accepted Answer

125

Question 55

A steel rod of length 1 m and cross sectional area $10^{-4}$ m$^2$ is heated from $0^{\circ}$C to $200^{\circ}$C without being allowed to extend or bend. The compressive tension produced in the rod is ____ $	imes10^{4}$ N. (Given Young's modulus of steel $=2	imes10^{11}$ N/m$^2$, coefficient of linear expansion $=10^{-5}$ K$^{-1}$.)

Accepted Answer

4

Question 56

A hollow spherical ball of uniform density rolls up a curved surface with an initial velocity 3 m/s (as shown in the figure). The maximum height with respect to the initial position covered by it will be ____ cm.

Accepted Answer

75

Question 57

A body of mass 5 kg is moving with a momentum of 10 kg ms$^{-1}$. A force of 2 N acts on the body in the direction of its motion for 5 s. The increase in the kinetic energy of the body is ____ J.

Accepted Answer

30

Question 58

A 600 pF capacitor is charged by a 200 V supply. It is then disconnected from the supply and is connected to another uncharged 600 pF capacitor. The electrostatic energy lost in the process is ____ $\mu$J.

Accepted Answer

6

Question 59

Two transparent media having refractive indices 1.0 and 1.5 are separated by a spherical refracting surface of radius of curvature 30 cm. The centre of curvature of the surface is towards the denser medium and a point object is placed on the principal axis in the rarer medium at a distance of 15 cm from the pole of the surface. The distance of the image from the pole of the surface is ____ cm.

Accepted Answer

30

Question 60

The ratio of the magnetic field at the centre of a current carrying coil of radius $r$ to the magnetic field at a distance $r$ from the centre of the coil on its axis is $\sqrt{x}:1$. The value of x is ____.

Accepted Answer

8

Question 61

Which of the following have the same number of significant figures? A. $0.00253$  B. $1.0003$  C. $15.0$  D. $163$. Choose the correct answer from the options given below.

Accepted Answer

(C) A, C and D only

Answer

(A) A, B and C only

Answer

(B) C and D only

Answer

(D) B and C only

Question 62

Which of these reactions is not a part of the breakdown of ozone in the stratosphere?

Accepted Answer

(C) $2\,ClO\rightarrow ClO_2(g)+Cl(g)$

Answer

(A) $ClO(g)+O(g)\rightarrow Cl(g)+O_2(g)$

Answer

(B) $Cl(g)+O_3(g)\rightarrow ClO(g)+O_2(g)$

Answer

(D) $CF_2Cl_2(g)\xrightarrow{uv}Cl(g)+CF_2Cl(g)$

Question 63

The correct IUPAC nomenclature for the following compound is

Accepted Answer

(B) 2-Methyl-5-oxohexanoic acid

Answer

(A) 5-Formyl-2-methylhexanoic acid

Answer

(C) 2-Formyl-5-methylhexan-6-oic acid

Answer

(D) 5-Methyl-2-oxohexan-6-oic acid

Question 64

Arrange the following gases in increasing order of van der Waals constant 'a': A. Ar  B. $CH_4$  C. $H_2O$  D. $C_6H_6$. Choose the correct option from the following:

Accepted Answer

(C) A, B, C and D

Answer

(A) B, C, D and A

Answer

(B) C, D, B and A

Answer

(D) D, C, B and A

List-I (Physical quantity)	List-II (Dimensional formula)
A.Torque	I. $ML^{-2}T^{-2}$
B.Stress	II. $ML^{2}T^{-2}$
C.Pressure gradient	III. $ML^{-1}T^{-1}$
D.Coefficient of viscosity	IV. $ML^{-1}T^{-2}$

List-I (Coordination complex)	List-II (Number of unpaired electrons)
A. $[Cr(CN)_6]^{3-}$	I.0
B. $[Fe(H_2O)_6]^{2+}$	II.3
C. $[Co(NH_3)_6]^{3+}$	III.2
D. $[Ni(NH_3)_6]^{2+}$	IV.4

List-I (Natural amino acid)	List-II (One letter code)
A.Glutamic acid	I.Q
B.Glutamine	II.W
C.Tyrosine	III.E
D.Tryptophan	IV.Y

JEE Main 8 April 2023 Shift 2 Question Paper with Answers

Physics — JEE Main 8 April 2023 Shift 2

Chemistry — JEE Main 8 April 2023 Shift 2

Mathematics — JEE Main 8 April 2023 Shift 2

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