1
JEE Advanced 2018 Paper 2 Offline
MCQ (Single Correct Answer)
+3
-1
Change Language
The desired product $$X$$ can be prepared by reacting the major product of the reactions in LIST-I with one or more appropriate reagents in LIST-II (given, order of migratory aptitude: aryl > alkyl > hydrogen)

JEE Advanced 2018 Paper 2 Offline Chemistry - Aldehydes, Ketones and Carboxylic Acids Question 61 English
The correct option is
A
$$P - 1;Q - 2,3;R - 1,4;S - 2,4$$
B
$$P - 1,5;Q - 3,4;R - 4,5;S - 3$$
C
$$P - 1,5;Q - 3,4;R - 5;S - 2,4$$
D
$$P - 1,5;Q - 2,3;R - 1,5;S - 2,3$$
2
JEE Advanced 2018 Paper 2 Offline
MCQ (Single Correct Answer)
+3
-1
Change Language
LIST-I contains reactions and LIST-II contains major products.

JEE Advanced 2018 Paper 2 Offline Chemistry - Alcohols, Phenols and Ethers Question 20 English

Match the reaction in LIST-I with one or more products in LIST-II and choose the correct option.
A
$$P - 1,5;Q - 2;R - 3;S - 4$$
B
$$P - 1,4;Q - 2;R - 4;S - 3$$
C
$$P - 1,4;Q - 1,2;R - 3,4;S - 4$$
D
$$P - 4,5;Q - 4;R - 4;S - 3,4$$
3
JEE Advanced 2018 Paper 2 Offline
MCQ (More than One Correct Answer)
+3
-0.75
Change Language
For a reaction, $$A\,\,\rightleftharpoons\,\,P,$$ the plots of $$\left[ A \right]$$ and $$\left[ P \right]$$ with time at temperature $${T_1}$$ and $${T_2}$$ are given below.

JEE Advanced 2018 Paper 2 Offline Chemistry - Thermodynamics Question 27 English
If $${T_2} > {T_1},$$ the correct statement(s) is (are) (Assume $$\Delta {H^ \circ }$$ and $$\Delta {S^ \circ }$$ are independent of temperature and ratio of $$lnK$$ at $${T_1}$$ to $$lnK$$ at $${T_2}$$ is greater than $${{{T_2}} \over {{T_1}}}.$$ Here $$H,$$ $$S,G$$ and $$K$$ are enthalpy, entropy, Gibbs energy and equilibrium constant, respectively.)
A
$$\Delta {H^ \circ } < 0,\Delta {S^ \circ } < O$$
B
$$\Delta {G^ \circ } < 0,\Delta {H^ \circ } > 0$$
C
$$\Delta {G^ \circ } < 0,\Delta {S^ \circ } < 0$$
D
$$\Delta {G^ \circ } < 0,\Delta {S^ \circ } > 0$$
4
JEE Advanced 2018 Paper 2 Offline
MCQ (More than One Correct Answer)
+4
-2
Change Language
For any positive integer n, define

$${f_n}:(0,\infty ) \to R$$ as

$${f_n} = \sum\limits_{j = 1}^n {{{\tan }^{ - 1}}} \left( {{1 \over {1 + (x + j)(x + j - 1)}}} \right)$$

for all x$$ \in $$(0, $$\infty $$). (Here, the inverse trigonometric function tan$$-$$1 x assumes values in $$\left( { - {\pi \over 2},{\pi \over 2}} \right)$$). Then, which of the following statement(s) is (are) TRUE?
A
$$\sum\limits_{j = 1}^5 {{{\tan }^2}({f_j}(0)) = 55} $$
B
$$\sum\limits_{j = 1}^{10} {(1 + f{'_j}(0)){{\sec }^2}({f_j}(0)) = 10} $$
C
For any fixed positive integer n, $$\mathop {\lim }\limits_{x \to \infty } \tan ({f_n}(x)) = {1 \over n}$$
D
For any fixed positive integer n, $$\mathop {\lim }\limits_{x \to \infty } {\sec ^2}({f_n}(x)) = 1$$
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