Explanation
To initiate a reaction, minimum energy which is required to break bonds is called
The half life ($$t_{1/2}$$) of a reaction is the time required for the concentration of the radioactive substance to decrease to one-half of its original value. The half-life of a zero-order reaction can be derived as follows:
For a reaction involving reactant $$a$$ and from the definition of a half-life, $$t_{1/2}$$ is the time it takes for half of the initial concentration of reactant $$a$$ to react. These new conditions can be substituted into the integrated rate law form to obtain the following:
Solving for $$t_{1/2}$$ gives the following:
At room temperature, the reaction between $$NO$$ and $$O_2$$ to give $$NO_2$$ is fast, while that between $$CO$$ and $$O_2$$ is slow. It is due to the activation energy for the reaction, $$2NO+O_2\rightarrow 2NO_2$$ is less than $$2CO+O_2\rightarrow 2CO_2$$.
Reactions having lower energy of activation occurs more fast under similar experimental conditions.
What specific name can be given to the following sequence of steps: $$Hg + hv \rightarrow\, Hg^*$$
$$Hg^*\, +\, H_2\, \rightarrow\, H_2^*\, +\, Hg$$
$$Hg + hv \rightarrow\, Hg^*$$
It is fluorescence as $$Hg$$ emitted the light which it absorbs in first step. (Fluorescence is the emission of light by a substance that has absorbed light or other electromagnetic radiation. It is a form of luminescence. In most cases, the emitted light has a longer wavelength and therefore, lower energy than the absorbed radiation)
According to collision theory, the reaction occurs when molecules collide with each other. The rate is given by:
Rate=$${ Z }_{ AB }\times f$$
Where $$Z_{AB}$$=collision frequency of reactants $$A$$ & $$B$$.
i.e. total number of collisions occurring in a unit volume per second. &
$$f$$=fraction of effective collisions.
So, the rate depends on both (A) & (C)
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