Edexcel GCSE Chemistry Core Practical 1 - Investigating the composition of inks


This practical is in two sections – simple distillation and paper chromatography of inks. You can carry out the practical in one session or two, depending on the length of your lesson. Many of your students will have carried out these practicals as part of their Key Stage 3 course so this activity can be used to revise the techniques as well as introduce the additional theory required for chromatography.


FOR THE CHROMATOGRAPHY PART OF THE PRACTICAL:

Questions you could ask to enhance learning and focus your students on important aspects of the practical: 


  • Why is it important to draw the lines and write labels on the chromatography paper in pencil and not in ink?
  • Why should the spots of ink be above the level of the solvent in the beaker?
  • What is meant by the term ‘solvent front’?
  • What would happen if you used permanent ink instead of water soluble ink? How could you overcome this problem?
  • Which is the mobile phase? Which is the stationary phase?
  • Which ink(s), if any, contain one dye? Which ink(s) are mixtures of dyes? Which inks contain the same dye? 
Skills that are covered in the practical:

  • Measuring distance travelled by solvent
  • Measuring height of dye above start line (estimate to centre of spot)
  • Ability to manipulate apparatus for chromatography, recording observations (e.g. number of dyes in each ink, distance travelled by solvent, height of each dye above start line)
  • Ability to carry out investigation safely 
Maths Skills:

  • Interpreting a chromatogram
  • Recording measurements accurately (1 dp)
  • Substituting values correctly into expression for Rf, calculating the Rf value for the different dyes, giving answer to an appropriate number of significant figures 

FOR THE DISTILLATION PART OF THE PRACTICAL:

Questions you could ask to enhance learning and focus your students on important aspects of the practical: 

  • Why do you need to heat the tube of ink gently?
  • What is the temperature on the thermometer when the water is distilling off?
  • Why does the collection tube need to be surrounded by crushed ice?
  • What are the main errors in this procedure?
  • How can you improve the procedure? 
Skills that are covered in the practical:

  • Measuring the temperature
  • Ability to heat gently and safely
  • Ability to manipulate apparatus for simple distillation
  • Recording observations (e.g. colour of distillate)
  • Ability to carry out investigation safely 
Maths Skills:
  • Not relevant to this part of the experiment

Edexcel GCSE Physics Core Practical 2 - Measuring Waves in Solids and Liquids


The emphasis in this practical should be on the different methods needed to measure these quantities for the different waves. For water waves, the speed, frequency and wavelength can all be measured separately, but the speed of sound in a solid is too fast to be measured by simply measuring distance and time. Here, the speed is calculated using the measurements made of frequency and wavelength.

Questions you could ask to enhance learning and focus your students on important aspects of the practical:

  • Waves can be transverse or longitudinal. What type of wave is (a) a water wave on the surface of the water in a ripple tank? (b) a sound wave in a metal rod?
  • How would you measure the speed of sound in air?
  • How would you measure the speed of water waves in a ripple tank?
  • Why can you not measure the speed of sound waves in a metal rod in the same way?
  • Is it possible to measure the speed of light? 
Skills that are covered in the practical: 

  • Adjusting the components of a ripple tank to give parallel water waves of measurable wavelength
  • Measuring the wavelength of a water wave in a ripple tank
  • Measuring the speed of a wavefront (wave crest) 
Maths skills: 

  • Substituting measured values into the equation relating speed, distance and time 
  • Substituting measured values into the equation relating speed, wavelength and frequency
  • Changing the subject of an equation