JEE Advanced 2017 Paper 2 Offline

Paper was held on
Sun, May 21, 2017 2:00 AM

## Chemistry

For the following cell,
$$Zn\left( s \right)\left| {ZnS{O_4}\left( {aq} \right)} \right|\left| {CuS{O_4}\left( {aq} \rig

View Question Pure water freezes at $$273$$ $$K$$ and $$1$$ bar. The addition of $$34.5$$ $$g$$ of ethanol to $$500$$ $$g$$ of water c

View Question The standard state Gibbs free energies of formation of $$C$$(graphite) and $$C$$(diamond) at $$T=298$$ $$K$$ are
$${\Del

View Question The order of the oxidation state of the phosphorous atom in
$${H_3}P{O_2},{H_3}P{O_4},{H_3}P{O_3}$$ and $${H_4}{P_2}{O_

View Question For a reaction taking place in a container in equilibrium with its surroundings, the effect of temperature on its equili

View Question The correct statement(s) about surface properties is (are)

View Question Which of the following combination will produce $${H_2}$$ gas ?

View Question In a bimolecular reaction, the steric factor $$P$$ was experimentally determined to be $$4.5.$$ The correct option(s) am

View Question Among the following, the correct statement(s) is (are)

View Question The options(s) with only amphoteric oxides is (are)

View Question For the following compounds, the correct statement(s) with respect to nucleophilic substitution reaction is (are)

View Question The major product of the following reaction is

View Question The order of basicity among the following compounds is

View Question Compounds $$P$$ and $$R$$ upon ozonolysis produce $$Q$$ and $$S,$$ respectively. The molecular formula of $$Q$$ and $$S$

View Question The reactions, $$Q$$ to $$R$$ and $$R$$ to $$S,$$ are

View Question $$W$$ and $$X$$ are, respectively

View Question The product $$S$$ is

View Question $$Y$$ and $$Z$$ are, respectively

View Question ## Mathematics

If f : R $$ \to $$ R is a twice differentiable function such that f"(x) > 0 for all x$$ \in $$R, and $$f\left( {{1 \o

View Question If y = y(x) satisfies the differential equation$${8\sqrt x \left( {\sqrt {9 + \sqrt x } } \right)dy = {{\left( {\sqrt {4

View Question How many 3 $$ \times $$ 3 matrices M with entries from {0, 1, 2} are there, for which the sum of the diagonal entries of

View Question Three randomly chosen nonnegative integers x, y and z are found to satisfy the equation x + y + z = 10. Then the probabi

View Question Let S = {1, 2, 3, .........., 9}. For k = 1, 2, .........., 5, let Nk be the number of subsets of S, each containing fiv

View Question Let O be the origin and let PQR be an arbitrary triangle. The point S is such that$$\overrightarrow{OP}$$ . $$\overright

View Question The equation of the plane passing through the point (1, 1, 1) and perpendicular to the planes 2x + y $$-$$ 2z = 5 and 3x

View Question f : R $$ \to $$ R is a differentiable function such that f'(x) > 2f(x) for all x$$ \in $$R, and f(0) = 1 then

View Question If $$I = \sum\nolimits_{k = 1}^{98} {\int_k^{k + 1} {{{k + 1} \over {x(x + 1)}}} dx} $$, then

View Question If the line x = $$\alpha $$ divides the area of region R = {(x, y) $$ \in $$R2 : x3 $$ \le $$ y $$ \le $$ x, 0 $$ \le $$

View Question Let $$\alpha $$ and $$\beta $$ be non zero real numbers such that $$2(\cos \beta - \cos \alpha ) + \cos \alpha \cos \be

View Question Let $$f(x) = {{1 - x(1 + |1 - x|)} \over {|1 - x|}}\cos \left( {{1 \over {1 - x}}} \right)$$for x $$ \ne $$ 1. Then

View Question If $$g(x) = \int_{\sin x}^{\sin (2x)} {{{\sin }^{ - 1}}} (t)\,dt$$, then

View Question If $$f(x) = \left| {\matrix{
{\cos 2x} & {\cos 2x} & {\sin 2x} \cr
{ - \cos x} & {\cos x} & { -

View Question If the triangle PQR varies, then the minimum value of cos(P + Q) + cos(Q + R) + cos(R + P) is

View Question |$$\overrightarrow{OX}$$ $$ \times $$ $$\overrightarrow{OY}$$| = ?

View Question a12 = ?

View Question If a4 = 28, then p + 2q =

View Question ## Physics

Consider an expanding sphere of instantaneous radius R whose total mass remains constant. The expansion is such that the

View Question A photoelectric material having work-function $${\phi _0}$$ is illuminated with light of wavelength $$\lambda \left( {\l

View Question A symmetric star shaped conducting wire loop is carrying a steady state current $${\rm I}$$ as shown in the figure. The

View Question Consider regular polygons with number of sides $$n=3,4,5....$$ as shown in the figure. The center of mass of all the pol

View Question Three vectors $$\overrightarrow P ,\overrightarrow Q $$ and $$\overrightarrow R $$ are shown in the figure. Let $$S$$ b

View Question A rocket is launched normal to the surface of the Earth, away from the sun, along the line joining the Sun and the Earth

View Question A person measures the depth of a well by measuring the time interval between dropping a stone and receiving the sound of

View Question A uniform magnetic field $$B$$ exist in the region between $$x=0$$ and $$x = {{3R} \over 2}$$ (region $$2$$ in the figur

View Question The instantaneous voltages at three terminals marked $$X,Y$$ and $$Z$$ are given by
$${V_x} = {V_0}\,\sin \,\omega t,$

View Question Two coherent monochromatic point sources $${S_1}$$ and $${S_2}$$ of wavelength $$\lambda = 600\,nm$$ are placed symmetr

View Question A point charge $$+Q$$ is placed just outside an imaginary hemispherical surface of radius $$R$$ as shown in the figure.

View Question A wheel of radius R and mass M is placed at the bottom of a fixed step of height R as shown in the figure. A constant fo

View Question A rigid uniform bar AB of length L is slipping from its vertical position on a frictionless floor (as shown in the figur

View Question A source of constant voltage V is connected to a resistance R and two ideal inductors L1 and L2 through a switch S as sh

View Question In Process 1, the energy stored in the capacitor EC and heat dissipated across resistance ED are related by

View Question In Process 2, total energy dissipated across the resistance ED is

View Question The total kinetic energy of the ring is

View Question The minimum value of $$\omega$$0 below which the ring will drop down is

View Question