JEE Main 2020 (Online) 4th September Evening Slot
Paper was held on Fri, Sep 4, 2020 9:30 AM
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Chemistry

The one that can exhibit highest paramagnetic behaviour among the following is : gly = glycinato; bpy = 2, 2'-bipyridine
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The Crystal Field Stabilization Energy (CFSE) of [CoF3(H2O)3] ($$\Delta $$0 < P) is :
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The process that is NOT endothermic in nature is :
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The incorrect statement(s) among (a) - (c) is (are) (a) W(VI) is more stable than Cr(VI). (b) In the presence of HCl, pe
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Among the following compounds, which one has the shortest C – Cl bond?
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In the following reaction sequence, [C] is :
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The number of chiral centres present in threonine is ________.
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A 100 mL solution was made by adding 1.43 g of Na2CO3.xH2O. The normality of the solution is 0.1 N. The value of x is __
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The number of molecules with energy greater than the threshold energy for a reaction increases five fold by a rise of te
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Consider the following equations : 2Fe2+ + H2O2 $$ \to $$ xA + yB (in basic medium) 2MnO4- + 6H+ + 5H2O2 $$ \to $$ x'C
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The osmotic pressure of a solution of NaCl is 0.10 atm and that of a glucose solution is 0.20 atm. The osmotic pressure
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Which of the following compounds will form the precipitate with aq. AgNO3 solution most readily?
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The major product [R] in the following sequence of reactions as :
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The molecule in which hybrid MOs involve only one d-orbital of the central atom is :
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The major product [C] of the following reaction sequence will be :
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The major product [B] in the following reactions is :
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250 mL of a waste solution obtained from the workshop of a goldsmith contains 0.1 M AgNO3 and 0.1 M AuCl. The solution w
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Five moles of an ideal gas at 1 bar and 298 K is expanded into vacuum to double the volume. The work done is :
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The shortest wavelength of H atom in the Lyman series is $$\lambda $$1. The longest wavelength in the Balmar series of H
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If the equilibrium constant for A ⇌ B + C is $$K_{eq}^{(1)}$$ and that of B + C ⇌ P is $$K_{eq}^{(2)}$$, the equilibrium
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The reaction in which the hybridisation of the underlined atom is affected is :
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Mathematics

A test consists of 6 multiple choice questions, each having 4 alternative answers of which only one is correct. The numb
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If the variance of the following frequency distribution : Class         : 10–20
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If the system of equations x+y+z=2 2x+4y–z=6 3x+2y+$$\lambda $$z=$$\mu $$ has infinitely many solutions, then
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The integral $$\int\limits_{{\pi \over 6}}^{{\pi \over 3}} {{{\tan }^3}x.{{\sin }^2}3x\left( {2{{\sec }^2}x.{{\sin }^2
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In a game two players A and B take turns in throwing a pair of fair dice starting with player A and total of scores on t
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The area (in sq. units) of the largest rectangle ABCD whose vertices A and B lie on the x-axis and vertices C and D lie
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The minimum value of 2sinx + 2cosx is :
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Let $$f:\left( {0,\infty } \right) \to \left( {0,\infty } \right)$$ be a differentiable function such that f(1) = e and
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If the perpendicular bisector of the line segment joining the points P(1 ,4) and Q(k, 3) has y-intercept equal to –4, th
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If a and b are real numbers such that $${\left( {2 + \alpha } \right)^4} = a + b\alpha $$ where $$\alpha = {{ - 1 + i\s
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Suppose the vectors x1, x2 and x3 are the solutions of the system of linear equations, Ax = b when the vector b on the r
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If $$\overrightarrow a = 2\widehat i + \widehat j + 2\widehat k$$, then the value of $${\left| {\widehat i \times \lef
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Let PQ be a diameter of the circle x2 + y2 = 9. If $$\alpha $$ and $$\beta $$ are the lengths of the perpendiculars from
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Let {x} and [x] denote the fractional part of x and the greatest integer $$ \le $$ x respectively of a real number x. If
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Let a1, a2, ..., an be a given A.P. whose common difference is an integer and Sn = a1 + a2 + .... + an. If a1 = 1, an =
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Let $$\mathop \cup \limits_{i = 1}^{50} {X_i} = \mathop \cup \limits_{i = 1}^n {Y_i} = T$$ where each Xi contains 10
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Let $$\lambda \ne 0$$ be in R. If $$\alpha $$ and $$\beta $$ are the roots of the equation, x2 - x + 2$$\lambda $$ = 0
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The solution of the differential equation $${{dy} \over {dx}} - {{y + 3x} \over {{{\log }_e}\left( {y + 3x} \right)}} +
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The function $$f(x) = \left\{ {\matrix{ {{\pi \over 4} + {{\tan }^{ - 1}}x,} & {\left| x \right| \le 1} \cr
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Physics

The distance between an object and a screen is 100 cm. A lens can produce real image of the object on the screen for two
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The change in the magnitude of the volume of an ideal gas when a small additional pressure $$\Delta $$P is applied at a
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Orange light of wavelength 6000 $$ \times $$ 10–10 m illuminates a single slit of width 0.6 $$ \times $$ 10–4 m. The max
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Two identical cylindrical vessels are kept on the ground and each contain the same liquid of density d. The area of the
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The value of current i1 flowing from A to C in the circuit diagram is :
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In a photoelectric effect experiment, the graph of stopping potential V versus reciprocal of wavelength obtained is show
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For a uniform rectangular sheet shown in the figure, the ratio of moments of inertia about the axes perpendicular to the
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Four resistances 40 $$\Omega $$, 60 $$\Omega $$, 90 $$\Omega $$ and 110 $$\Omega $$ make the arms of a quadrilateral ABC
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A quantity x is given by $$\left( {{{IF{v^2}} \over {W{L^4}}}} \right)$$ in terms of moment of inertia I, force F, veloc
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The speed verses time graph for a particle is shown in the figure. The distance travelled (in m) by the particle during
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Identify the operation performed by the circuit given below :
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A person pushes a box on a rough horizontal plateform surface. He applies a force of 200 N over a distance of 15 m. Ther
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A cube of metal is subjected to a hydrostatic pressure of 4 GPa. The percentage change in the length of the side of the
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The electric field of a plane electromagnetic wave is given by $$\overrightarrow E = {E_0}\left( {\widehat x + \widehat
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Consider two uniform discs of the same thickness and different radii R1 = R and R2 = $$\alpha $$R made of the same mat
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A series L-R circuit is connected to a battery of emf V. If the circuit is switched on at t = 0, then the time at which
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Match the thermodynamic processes taking place in a system with the correct conditions. In the table : $$\Delta $$Q is t
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A small ball of mass m is thrown upward with velocity u from the ground. The ball experiences a resistive force mkv2 wh
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A circular coil has moment of inertia 0.8 kg m2 around any diameter and is carrying current to produce a magnetic momen
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A particle of charge q and mass m is subjected to an electric field E = E0 (1 – $$a$$x2) in the x-direction, where $$a$
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Find the Binding energy per neucleon for $${}_{50}^{120}Sn$$. Mass of proton mp = 1.00783 U, mass of neutron mn = 1.00
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A capacitor C is fully charged with voltage V0. After disconnecting the voltage source, it is connected in parallel with
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A body is moving in a low circular orbit about a planet of mass M and radius R. The radius of the orbit can be taken to
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A paramagnetic sample shows a net magnetisation of 6 A/m when it is placed in an external magnetic field of 0.4 T at a t
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