OCR A-Level Chemistry B H433
Development of Practical Skills in Chemistry
Elements of Life
Developing Fuels
Elements From the Sea
The Ozone Story
What's in a Medicine?
The Chemical Industry
Polymers and Life
Oceans
Developing Metals
Colour by Design
Chemical Literacy
Mathematical Skills in Chemistry
Mathematical Skills in Chemistry
Reading spectra and kinetics graphs
- 1 thing to know
- Components 01, 02 and 03
Overview
Recall questions on the axes of a mass spectrum and an infrared spectrum, the integration trace, and reading order from a kinetics graph.
What you need to know
Answer each one before you reveal it.
Questions from this subtopic
Each one with the model answer underneath.
- 1
What are the two axes of a mass spectrum, and how is a relative atomic mass obtained from it?
Model answer
The horizontal axis is mass/charge ratio and the vertical axis is relative abundance; the relative atomic mass is the mean of the isotope masses weighted by their abundances.
- 2
What are the axes of an infrared spectrum, and what does a strong absorption near 1700 cm⁻¹ suggest?
Model answer
The horizontal axis is wavenumber in cm⁻¹ and the vertical axis is transmittance; a strong absorption near 1700 cm⁻¹ indicates a carbonyl group.
- 3
What information does the integration trace of a proton NMR spectrum give?
Model answer
The relative areas under the peaks give the ratio of the numbers of hydrogen atoms in each chemical environment.
- 4
How can the order of a reaction with respect to a species be read from a rate–concentration graph?
Model answer
A horizontal line shows zero order, a straight line through the origin shows first order, and an upward curve shows second order.
- 5
How does the shape of a concentration–time graph distinguish a zero-order from a first-order reaction?
Model answer
A zero-order reaction gives a straight line of constant gradient, whereas a first-order reaction gives a curve with a constant half-life.
- 6
A reaction is first order in A and zero order in B. State the rate equation and the units of k.
Model answer
The rate equation is rate = k[A], and k has units of s⁻¹.
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