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
Development of Practical Skills in Chemistry
Calculating uncertainties and improving a method
- 2 things to know
- Components 01 and 03
Overview
Recall questions on percentage uncertainty, combining uncertainties, weighing by difference, and reducing heat loss in a calorimetry experiment.
What you need to know
Answer each one before you reveal it.
What effect does overshooting the end point have on the titre and on the calculated concentration?
Questions from this subtopic
Each one with the model answer underneath.
- 1
A burette reading has an uncertainty of ±0.05 cm³. What is the uncertainty in a titre, and why?
Model answer
The uncertainty is ±0.10 cm³, because a titre is the difference between two readings and each contributes its own ±0.05 cm³.
- 2
Calculate the percentage uncertainty in a titre of 25.00 cm³.
Model answer
It is (0.10 ÷ 25.00) × 100 = 0.40%.
- 3
Calculate the percentage uncertainty in a titre of 20.00 cm³ and state what this shows about titre size.
Model answer
It is (0.10 ÷ 20.00) × 100 = 0.50%, showing that a larger titre carries a smaller percentage uncertainty, so concentrations should be chosen to give titres near 25 cm³.
- 4
A 25.00 cm³ pipette is marked ±0.06 cm³. What is its percentage uncertainty?
Model answer
It is (0.06 ÷ 25.00) × 100 = 0.24%.
- 5
A balance reads to two decimal places, so each weighing is uncertain by ±0.005 g. Calculate the percentage uncertainty in a 1.25 g sample weighed by difference.
Model answer
Two weighings give an absolute uncertainty of ±0.01 g, so the percentage uncertainty is (0.01 ÷ 1.25) × 100 = 0.80%.
- 6
A thermometer is read to ±0.5 °C. Calculate the percentage uncertainty in a temperature rise of 8.0 °C.
Model answer
Two readings give ±1.0 °C, so the percentage uncertainty is (1.0 ÷ 8.0) × 100 = 12.5%.
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