For the thermal decomposition of reaction AB_ | vedclass

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(B) The graph shows a linear plot of $[AB]$ versus $time$,which indicates a zero-order reaction.For a zero-order reaction,the rate law is $[AB]_0 - [A

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$10$

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(B) The graph shows a linear plot of $[AB]$ versus $time$,which indicates a zero-order reaction.For a zero-order reaction,the rate law is $[AB]_0 - [AB]_t = kt$.From the graph,at $t = 0 \ s$,$[AB]_0 = 0.6 \ M$.At $t = 100 \ s$,$[AB]_t = 0.55 \ M$.Substituting these values: $0.6 - 0.55 = k(100) \implies 0.05 = 100k \implies k = 5 	imes 10^{-4} \ M \ s^{-1}$.The half-life for a zero-order reaction is given by $t_{1/2} = \frac{[AB]_0}{2k}$.$t_{1/2} = \frac{0.6}{2 	imes 5 	imes 10^{-4}} = \frac{0.6}{10^{-3}} = 600 \ s$.Converting to minutes: $t_{1/2} = \frac{600}{60} = 10 \ min$.Therefore,$x = 10$.

$[R] \text{ (molar)}$	$1.0$	$0.75$	$0.40$	$0.10$
$t \text{ (min.)}$	$0.0$	$0.05$	$0.12$	$0.18$

For the thermal decomposition of reaction $AB_{(g)}$,the following graph is provided. The half-life of the reaction is $x \ min$. Find $x$. (Nearest integer)

Similar Questions

Which of the following is true for a zero order reaction?

If $c_o$ is the initial concentration of the reactant,what will be the half-life period for a zero-order reaction?

If the initial concentration of a reactant is $a$,how much time will it take for a $100\%$ zero-order reaction to complete?

Which of the following is correct with respect to the graph given?
$\begin{aligned} & [R]=\text{Concentration at time } t \\ & [R]_0=\text{Initial concentration} \end{aligned}$

The concentration of $R$ in the reaction $R \rightarrow P$ was measured as a function of time and the following data is obtained:

$[R] \text{ (molar)}$ $1.0$ $0.75$ $0.40$ $0.10$

$t \text{ (min.)}$ $0.0$ $0.05$ $0.12$ $0.18$

The order of the reaction is:

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