1
JEE Main 2021 (Online) 27th August Evening Shift
Numerical
+4
-1
The first order rate constant for the decomposition of CaCO3 at 700 K is 6.36 $$\times$$ 10$$-$$3s$$-$$1 and activation energy is 209 kJ mol$$-$$1. Its rate constant (in s$$-$$1) at 600 K is x $$\times$$ 10$$-$$6. The value of x is ___________. (Nearest integer)
[Given R = 8.31 J K$$-$$ mol$$-$$1; log 6.36 $$\times$$ 10$$-$$3 = $$-$$2.19, 10$$-$$4.79 = 1.62 $$\times$$ 10$$-$$5]
[Given R = 8.31 J K$$-$$ mol$$-$$1; log 6.36 $$\times$$ 10$$-$$3 = $$-$$2.19, 10$$-$$4.79 = 1.62 $$\times$$ 10$$-$$5]
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2
JEE Main 2021 (Online) 27th August Morning Shift
Numerical
+4
-1
The reaction that occurs in a breath analyser, a device used to determine the alcohol level in a person's blood stream is
$$2{K_2}C{r_2}{O_7} + 8{H_2}S{O_4} + 3{C_2}{H_6}O \to 2C{r_2}{(S{O_4})_3} + 3{C_2}{H_4}{O_2} + 2{K_2}S{O_4} + 11{H_2}O$$
If the rate of appearance of Cr2(SO4)3 is 2.67 mol min$$-$$1 at a particular time, the rate of disappearance of C2H6O at the same time is _____________ mol min$$-$$1. (Nearest integer)
$$2{K_2}C{r_2}{O_7} + 8{H_2}S{O_4} + 3{C_2}{H_6}O \to 2C{r_2}{(S{O_4})_3} + 3{C_2}{H_4}{O_2} + 2{K_2}S{O_4} + 11{H_2}O$$
If the rate of appearance of Cr2(SO4)3 is 2.67 mol min$$-$$1 at a particular time, the rate of disappearance of C2H6O at the same time is _____________ mol min$$-$$1. (Nearest integer)
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3
JEE Main 2021 (Online) 26th August Morning Shift
Numerical
+4
-1
The following data was obtained for chemical reaction given below at 975 K.
2NO(g) + 2H2(g) $$\to$$ N2(g) + 2H2O(g)

The order of the reaction with respect to NO is ___________. [Integer answer]
2NO(g) + 2H2(g) $$\to$$ N2(g) + 2H2O(g)

The order of the reaction with respect to NO is ___________. [Integer answer]
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4
JEE Main 2021 (Online) 27th July Evening Shift
Numerical
+4
-1
For the first order reaction A $$\to$$ 2B, 1 mole of reactant A gives 0.2 moles of B after 100 minutes. The half life of the reaction is __________ min. (Round off to the nearest integer).
[Use : ln 2 = 0.69, ln 10 = 2.3]
Properties of logarithms : ln xy = y ln x;
$$\ln \left( {{x \over y}} \right) = \ln x - \ln y$$
(Round off to the nearest integer)
[Use : ln 2 = 0.69, ln 10 = 2.3]
Properties of logarithms : ln xy = y ln x;
$$\ln \left( {{x \over y}} \right) = \ln x - \ln y$$
(Round off to the nearest integer)
Your input ____
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