2: Reaction Kinetics Ⅱ Flashcards

1
Q

What is a clock reaction

A

In a clock reaction, we find an approximate value for the initial rate of reaction by measuring the time it takes for a certain amount of product to form. In some cases this can be measured quite precisely by observing an abrupt colour change

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2
Q

What is the rate determining step

A

The slowest step in the reaction pathway

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3
Q

What are the number of moles of a particular reactant in the rate determining step equivalent to

A

The order reaction for the reactant

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4
Q

How to find the rate equation if the slow step is not the first step in the mechanism

A

Add together all the steps up to and including the slow step. The number of particles of each substance reacting in this combined equation will be the order of reaction for that substance

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5
Q

How does the temperature effect the Boltzmann distribution

A

At higher temperatures, there will be a higher area past the activation line
(Remember the total area under the line is still the same)

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6
Q

How does temperature affect rate of reaction and why

A

Rate of reaction increases with higher temperature as more particles have more energy than the activation energy and particles have more kinetic energy, so collide more frequently

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7
Q

What is the Arrhenius equation

A

k= Ae^(-Ea/RxT)

It is on the data sheet

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8
Q

What is the pre-exponential factor (A)

A

This is the term which relates the concentrations of

reactants to the frequency of collisions

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9
Q

What is R in the Arrhenius equation

A

The Gas constant (8.314)

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10
Q

What is the units of temperature in the Arrhenius equation

A

Kelvin K

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11
Q

What are the units for activation energy in the Arrhenius equation

A

Jmol¯¹

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12
Q

How can the natural log of the Arrhenius equation be written to give the equation of a line

A

ln(k) = (-Ea/R) x (1/T) + ln(A)

y = mx + c

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13
Q

What is the gradient of a ln(k) against 1/T graph equal to

A

-Ea/R

Ea is activation energy
R is gas constant

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14
Q

What is the y-intercept equal to on a ln(k) against 1/T gragh

A

ln(A)

Natural log of the pre-exponential factor

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