1
JEE Advanced 2020 Paper 2 Offline
Numerical
+4
-0
Consider the reaction sequence from P to Q shown below. The overall yield of the major product Q from P is 75%. What is the amount in grams of Q obtained from 9.3 mL of P? (Use density of P = 1.00 g mL-1; Molar mass of C = 12.0, H = 1.0, O = 16.0 and N = 14.0 g mol-1)
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2
JEE Advanced 2020 Paper 2 Offline
Numerical
+4
-0
Tin is obtained from cassiterite by reduction with coke. Use the data given below to determine the minimum temperature (in K) at which the reduction of cassiterite by coke would take place.
At $$298K:{\Delta _f}H^\circ [Sn{O_2}(s)] = - 581.0$$ mol-1,
$$\eqalign{ & {\Delta _f}H^\circ [(C{O_2})(g)] = - 394.0\,kJ\,mol{ ^{-1}} \cr & S^\circ [Sn{O_2}(s)] = 56.0J\,{K^{ - 1}}mo{l^{ - 1}} \cr & S^\circ [Sn(s)] = 52.0\,J\,K{ ^{-1}}mo{l^{ - 1}} \cr & S^\circ [C(s)] = 6.0\,J\,{K^{ - 1}}mo{l^{ - 1}} \cr & S^\circ [C{O_2}(g)] = 210.0\,J\,{K^{ - 1}}mo{l^{ - 1}} \cr} $$
Assume that, the enthalpies and the entropies are temperature independent.
At $$298K:{\Delta _f}H^\circ [Sn{O_2}(s)] = - 581.0$$ mol-1,
$$\eqalign{ & {\Delta _f}H^\circ [(C{O_2})(g)] = - 394.0\,kJ\,mol{ ^{-1}} \cr & S^\circ [Sn{O_2}(s)] = 56.0J\,{K^{ - 1}}mo{l^{ - 1}} \cr & S^\circ [Sn(s)] = 52.0\,J\,K{ ^{-1}}mo{l^{ - 1}} \cr & S^\circ [C(s)] = 6.0\,J\,{K^{ - 1}}mo{l^{ - 1}} \cr & S^\circ [C{O_2}(g)] = 210.0\,J\,{K^{ - 1}}mo{l^{ - 1}} \cr} $$
Assume that, the enthalpies and the entropies are temperature independent.
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3
JEE Advanced 2020 Paper 2 Offline
Numerical
+4
-0
An acidified solution of 0.05 M Zn2+ is saturated with 0.1 M H2S. What is the minimum molar concentration (M) of H+ required to prevent the precipitation of ZnS?
Use Ksp(ZnS) = 1.25 $$ \times $$ 10$$-$$22 and overall dissociation constant of
H2S, Knet = K1K2 = 1 $$ \times $$ 10-21.
Use Ksp(ZnS) = 1.25 $$ \times $$ 10$$-$$22 and overall dissociation constant of
H2S, Knet = K1K2 = 1 $$ \times $$ 10-21.
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4
JEE Advanced 2020 Paper 2 Offline
Numerical
+3
-1
For a complex number z, let Re(z) denote that real part of z. Let S be the set of all complex numbers z satisfying $${z^4} - |z{|^4} = 4i{z^2}$$, where i = $$\sqrt { - 1} $$. Then the minimum possible value of |z1 $$-$$ z2|2, where z1, z2$$ \in $$S with Re(z1) > 0 and Re(z2) < 0 is .........
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Chemistry
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Mathematics
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