A lesson designed around the AQA GCSE specification looking at how to calculate relative formula mass and how to balance symbol equations. The lesson would also be suitable for an able KS3 class.
The powerpoint features a lot of step-by-step worked examples and plenty of opportunity for student practice with questions that progress from simple to more complex examples alongside animated answers. Lesson features include:
- A 10 question starter quiz based on previous AQA GCSE learning with animated answers (questions based on Topic 1 atomic structure content to assist with long term memory retrieval)
- Slides explaining to students how to work out the number of different elements and atoms a chemical formula contains, followed by an independent task requiring students put this teaching into practice for a range of different chemical formulae. Answers have been included in the powerpoint to allow for student assessment.
- Slides guiding pupils on how to work out the relative formula mass of a substance, incorporating 3 worked examples that contain step-by-step instructions with each stage of the calculation animated via a mouse click.
- An independent task requiring students to calculate the relative formula mass for a range of different chemical formulae. Answers have been included in the powerpoint to allow for student assessment.
- A slide explaining to students how to deduce an unknown element in a chemical formula when given the relative formula mass, alongside a step-by-step modelled example question and 3 additional practice questions for students to complete
- Slides providing a clear method for pupils to follow when balancing symbol equations. To help pupils master the skill of balancing equations the powerpoint contains 5 worked examples progressing in difficulty, with each stage of the calculation process animated via a mouse click.
- An independent differentiated task (based on ‘bronze, silver, gold’ medals) incorporating 24 balancing equations questions. Pupils can select which level of the task to work at dependent on their confidence with balancing equations
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£3.00