At 25°C the half-life for the first-order decomposition of a pesticide solution is 15.0 hrs.
(a) Calculate the rate constant for the reaction.
(b) If the starting concentration of pesticide is 0.500 M, what concentration will remain after 120 min at 25°C?
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At 25°C the half-life for the first-order decomposition of a pesticide solution is 15.0 hrs. (a)...
at 25 degrees celsius the rate constant for the first order decomposition of a pesticide solution is 6.40x10^-3 min^-1. If the starting concentration of pesticide is 0.0314 M, what concentration will remain after 62.0 min @ 25 degrees celsius? Correct answer is 2.11X10^-2M Can someone please explain how to get this answer?
At 25deg C, the rate constant for the first-order decomposition of a pesticide solution is 6.4 x 10^-3min^-1. If the starting concentration of the pesticide is 0.0314 M, what concentration will remain after 62.0 min at 25deg C?
The decomposition of N2O to N2 and O2 is a first-order reaction. At 730°C the half-life of the reaction is 3.58 ×103 min. If the initial pressure of N2O is 4.30 atm at 730°C, calculate the total gas pressure after one half-life. Assume that the volume remains constant. ___ atm
2. Answer the following questions by connecting the half-life of each first-order reaction to the rate constant. a. The rate constant of a first-order reaction is 2.43 × 10–2 min–1. What is the half-life of the reaction? (2 points) b. A first-order reaction has a rate constant of 0.547 min-1. How long will it take a reactant concentration 0.14 M to decrease to 0.07 M? (2 points) c. The half-life of a first-order reaction is 5.47 min. What is the...
The decomposition of A to B is a first-order reaction with a half-life of 29.9 min: A → 2B If the initial concentration of A is 0.463 M, how long will it take for the concentration of A to decrease by 21.3 %? 10.3 min 11.4 min 9.58 min 66.7 min 8.84 min
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6. Consider the reaction 3A C. If the reaction is second order with a half-life of 20.0) hrs. Starting the reaction with an initial concentration of A as 0.75M, calculate the time required for the concentration to decrease to 0.25M (8 points)