
The half-life of a reaction,
t1/2, is the time it takes for the reactant concentration [A] to
decrease by half. For example, after one half-life the
concentration falls from the initial concentration [A]0 to [A]0/2,
after a second half-life to [A]0/4, after a third half-life to
[A]0/8, and so on. on. For a first-order reaction, the half-life is
constant. It depends only on the rate constant k and not on the
reactant concentration. It is expressed as t1/2=0.693k For a
second-order reaction, the half-life depends on the rate constant
and the concentration of the reactant and so is expressed as
t1/2=1k[A]0 Part A A certain first-order reaction (A→products) has
a rate constant of 9.00×10−3 s−1 at 45 ∘C. How many minutes does it
take for the concentration of the reactant, [A], to drop to 6.25%
of the original concentration? Express your answer with the
appropriate units. View Available Hint(s) nothing nothing Part B A
certain second-order reaction (B→products) has a rate constant of
1.10×10−3 M−1⋅s−1 at 27 ∘C and an initial half-life of 218 s . What
is the concentration of the reactant B after one half-life? Express
your answer with the appropriate units. View Available Hint(s)
nothing nothing Provide Feedback
![PART-B * Half life of second order Reacties R !! Play {ts = [A].} O di k = 1.1x103 nt 5 th= 2185 (Ao - ? Just rearrange the e](http://img.homeworklib.com/questions/d745f0b0-d48b-11eb-a7e7-575badd0cad4.png?x-oss-process=image/resize,w_560)
![Melbod-1 ] Part A k=9x103s (A. = 100 (A) = 6.25 t= ? to *2.302 300 m - 1 *2.303 * log 10 x2.30 100 94103 = 2.303 xlog 16 9410](http://img.homeworklib.com/questions/d7d9fa80-d48b-11eb-86a5-67f7bf02caee.png?x-oss-process=image/resize,w_560)
The half-life of a reaction, t1/2, is the time it takes for the reactant concentration [A]...
+ Half-life for First and Second Order Reactions 11 of 11 The half-life of a reaction, t1/2, is the time it takes for the reactant concentration A to decrease by half. For example, after one half-Me the concentration falls from the initial concentration (Alo to A\o/2, after a second half-life to Alo/4 after a third half-life to A./8, and so on. on Review Constants Periodic Table 11/25 For a second-order reaction, the half-life depends on the rate constant and the...
For a first-order reaction, the half-life is constant. It depends only on the rate constant k and not on the reactant concentration. It is expressed as t 1/2 = 0.693 k For a second-order reaction, the half-life depends on the rate constant and the concentration of the reactant and so is expressed as t 1/2 = 1 k[A ] 0 Part A A certain first-order reaction ( A→products ) has a rate constant of 9.90×10−3 s −1 at 45 ∘...
For a first-order reaction, the half-life is constant. It depends only on the rate constant k and not on the reactant concentration. It is expressed as 0.693 - 1/2K For a second-order reaction, the half-life depends on the rate constant and the concentration of the reactant and so is expressed as 1/2 k(Alo Part A A certain first-order reaction (A>products) has a rate constant of 9.60x10 s-1 at45 C. How many minutes does it take for the concentration of the...
Half-life equation for first-order reactions: t1/2=0.693k t1/2=0.693k where t1/2t1/2 is the half-life in seconds (s)(s), and kk is the rate constant in inverse seconds (s−1)(s−1). Part A What is the half-life of a first-order reaction with a rate constant of 4.40×10−4 s−1 s−1? Express your answer with the appropriate units. View Available Hint(s) SubmitPrevious AnswersRequest Answer Incorrect; Try Again; 9 attempts remaining Part B What is the rate constant of a first-order reaction that takes 244 secondsseconds for the reactant concentration...
For a first-order reaction, the half-life is constant. It depends only on the rate constant k and not on the reactant concentration. It is expressed as t1/2=0.693kt1/2=0.693k For a second-order reaction, the half-life depends on the rate constant and the concentration of the reactant and so is expressed as t1/2=1k[A]0 Part A. A certain first-order reaction (A→products) has a rate constant of 3.00×10−3 s−1 at 45 ∘C∘C. How many minutes does it take for the concentration of the reactant, [A],...
The integrated rate law allows
chemists to predict the reactant concentration after a certain
amount of time, or the time it would take for a certain
concentration to be reached. The integrated rate law for a
first-order reaction is: [A]=[A]0e−kt Now say we are particularly
interested in the time it would take for the concentration to
become one-half of its initial value. Then we could substitute
[A]02 for [A] and rearrange the equation to: t1/2=0.693k This
equation calculates the time...
For a first-order reaction, the half-life is constant. It depends only on the rate constant k k and not on the reactant concentration. It is expressed as t1/2=0.693k t 1 / 2 = 0.693 k For a second-order reaction, the half-life depends on the rate constant and the concentration of the reactant and so is expressed as t1/2=1k[A]0. A certain first-order reaction (A→products A → p r o d u c t s ) has a rate constant of 9.30×10−3...
Half-life equation for first-order reactions: t1/2=0.693k where t1/2 is the half-life in seconds (s), and k is the rate constant in inverse seconds (s−1). a) What is the half-life of a first-order reaction with a rate constant of 4.80×10−4 s−1? b) What is the rate constant of a first-order reaction that takes 188 seconds for the reactant concentration to drop to half of its initial value? Express your answer with the appropriate units. c)A certain first-order reaction has a rate constant...
The half-life of a reaction, t1/2, is the time required for one-half of a reactant to be consumed. It is the time during which the amount of reactant or its concentration decreases to one-half of its initial value. Determine the half-life for the reaction in Part B using the integrated rate law, given that the initial concentration is 1.85 mol⋅L−1 and the rate constant is 0.0016 mol⋅L−1⋅s−1 . Express your answer to two significant figures and include the appropriate units.
The integrated rate law allow chemists to predict the reactant concentration after a certain amount of time, or the time it would take for a certain concentration to be reached. The integrated rate law for a first-order reaction is: [A] = [A]oe -Rt Now say we are particularly interested in the time it would take for the concentration to become one-half of its initial value. Then we could substitute Z" for [A] and rearrange the equation to: A) 1/2= 0093...