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Question
Which of the following statements is correct for the first-order reaction: A 2B?A.The concentration of A decreases linearly with respect to time.
B.The concentration of A is constant with respect to time.
C.The natural logarithm of the concentration of A decreases linearly with respect to time.
D.The rate of reaction is constant with respect to time.
E.The rate constant,k, of the reaction decreases linearly with respect to time.
Answer
This answer is hidden. It contains 2 characters.
Related questions
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An aqueous solution with a pH of 2.00 is diluted from 1.0 L to 3.0 L. What is the pH of the diluted solution?
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Q:
Assume that the following endothermic chemical reaction is at equilibrium.
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A.
B.
C.
D.
E.
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If the reaction quotient, Q, is equal to K in a gas phase reaction, then
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B.
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E.
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What is the overall order of the reaction below
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Which statement concerning relative rates of reaction is correct for the chemical equation given below?
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Q:
The rate constant at 366 K for a first-order reaction is 7.7 10-3 s-1 and the activation energy is 15.9 kJ/mol. What is the value of the frequency factor, A, in the Arrhenius equation? (R = 8.314 J/Kmol)A.0.0047 s-1B.0.70 s-1C.0.93 s-1D.1.1 s-1E.1.4 s-1
Q:
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Q:
What is the half-life of a first-order reaction if it takes 4.4 10-2 seconds for the concentration to decrease from 0.50 M to 0.20 M?A.2.5 10-2 sB.3.3 10-2 sC.1.6 sD.21 sE.27 s
Q:
Hydrogen peroxide decomposes into water and oxygen in a first-order process.
H2O2(aq) H2O() + 1/2 O2(g)
At 20.0 C, the half-life for the reaction is 3.92 104 seconds. If the initial concentration of hydrogen peroxide is 0.52 M, what is the concentration after 7.00 days?
A.1.2 10-5 M
B.0.034 M
C.0.074 M
D.0.22 M
E.0.52 M
Q:
A student analyzed a first-order reaction and obtained the graph below. Unfortunately, the student forgot to label the axes. What are the correct labels for the x and y axes? A.x axis = time, y axis = ln[A]
B.x axis = ln[time], y axis = [A]
C.x axis = ln[time], y axis = [A]
D.x axis = time, y axis = 1/[A]
E.x axis = 1/time, y axis = 1/[A]