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Year 8 Transfer Revision
Learning Objectives: Experimental Skills and investigation Analysis Evaluation
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1. Name equipment then say what do you use it for
Show a range of common lab equipment to clarify their proper names, and ask them specify exactly what can be measured (e.g. measuring cylinders do not measure liquids, they measure volumes of liquids;ammeters do not measure electricity, they measure current; a balance does not measure a substance, it measures the weight of a substance etc.) • Ask students to identify, and put into words to explain, why some methods involve a fair test and others do not. Do not allow pupils to loosely refer to ‘fair testing’, without also explaining what it means in that specifi c situation i.e. what is being varied, what is being controlled and what is being measured Name the variables in an experiment and give an example using one of the practical's you have done before How can you make an experiment a fair test?
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2. What is a hypothesis? How would you make this experiment a fair test?
What are you independent dependent variables? • Ask students to identify, and put into words to explain, why some methods involve a fair test and others do not. Do not allow pupils to loosely refer to ‘fair testing’, without also explaining what it means in that specifi c situation i.e. what is being varied, what is being controlled and what is being measured. • Stress that one of the purposes of controlling variables is to be able to compare one condition (in this case, one washing-up liquid) with another, so that the possible effect of any other differences has been removed. The method chosen therefore has to be able to reveal the effects of different conditions being investigated. • Ask students to be critical of the method used in the question: – asking them to list any factors at all that would need controlling as Alan and Aysha carry out their investigation, and – asking them to generate ways that one could quantify the results (e.g. counting bubbles, measuring bubble height or volume), and how this could be carried out in practice. Why is it important to drink the same amount of coke? What other factors would you need to control?
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3. Nutrients of the body – give examples.
• Present students with multi-column/multi-row tables such as this (e.g. food labelling, data about countries, the properties of elements etc.). Set tasks to get practice at extracting data from a table e.g. What is the value of ‘column Y’ for ‘row X’? Which row has the greatest value for a given column? etc. Ask them to calculate differences between values provided (e.g. how much more is A than B?) • Having taught about the parts of a diet, carry out matching activities to match part of the diet, to its use by the body, and to the activity or phase of life where it is most likely to be in demand. What are the name of the nutrients and describe the importance of these nutrients in the body. Explain which nutrient is important for growing teenagers.
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4. Sampling distribution of organisms
• When they are suggesting reasons for anything, encourage fuller explanations by asking ‘… and why might that be?’ or ‘… and that is because…why?’, or similar, so that they are as specific as they can be. Reward these specific explanations, rather than shallow ones – in both discussion and in writing. • When they are providing answers to written or verbal questions about trends and patterns, if the answer is simplistic, such as ‘more’, ‘it gets bigger’, ‘it gets lower’ etc. push them to provide more detail about the conditions e.g. ask them ‘…more/bigger/lower than what?’, ‘…over what timescale/range?’, ‘… compared with what?’ • When looking at sampling techniques, stress that the ideas of trying to control variables is just as important as it is in other investigative approaches. Ask what ‘fair testing’ means in sampling situations i.e. what is being varied, what is being controlled and what is being measured. Describe an experiment to show how many ladybirds you have seen in the brook area. Explain your variables.
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5.The Periodic table – Which are metals and non metals?
Why would some metals rust more quickly than others? • Present students with multi-column/multi-row tables such as this (e.g. food labelling, data about countries, the properties of elements etc.). Set tasks to get practice at extracting data from a table e.g. What is the value of ‘column Y’ for ‘row X’? Which row has the greatest value for a given column? etc. Ask them to calculate differences between values provided (e.g. how much more is A than B?) • Using tables of data, set questions that require more than just reading the data from the table, but involve another step or element of understanding, as parts (a), (b) and (d)(i) do here. Whenever they provide answers based on tables, ask them to be explicit in explaining how they got there – i.e. which information they used and how it led to the answer. Give examples of metals and non metals. What conditions are needed for rusting?
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6. Anomalous results – How could this happen?
• By referring to the X- and Y-axes labels, ask students to simply read data from a range of different graphs (e.g. in this case, ‘When the amount of starch eaten is …, what is the number of people per with cancer of the large intestine?’). Do this in both directions i.e. from X axis to Y axis, and vice versa. • Using graphs with X- and Y-axes labelled, ask students to agree/disagree/not sure with a number of suggested conclusions, giving reasons. • Encourage students to describe results in the form ‘The …er the X, the …er the Y’, or similar. • Having taught about the parts of a diet, carry out matching activities to match part of the diet, to its use by the body, and to the activity or phase of life where it is most likely to be in demand. What is an anomalous result? Describe what you can do if there is an anomalous result.
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Changes of state Name the 3 states of matter
• Clarify the meaning of the terms ‘independent’ and ‘dependent’ with reference to variables. Use the words ‘factor’ and ‘variable’ – both are required at KS3 and GCSE. • Before carrying out investigative work, ask students to suggest possible sources of random error, so that they learn to actively look out for them. At this stage, ask them to consider what they would look for if they had any anomalous results, and what they might do about them. • By referring to the X- and Y-axes labels, ask students to simply read data from a range of different graphs (e.g. in this case, ‘When the mass of salt added is …, what is the length of test tube above water level?’). Do this in both directions i.e. from X axis to Y axis, and vice versa. • Encourage students to describe results in the form ‘The …er the X, the …er the Y’, or similar. • Using graphs with X- and Y-axes labelled, ask students to agree/disagree/not sure with a number of suggested conclusions, giving reasons Name the 3 states of matter Describe what is happening in this graph.
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Which variable goes into which column?
Results tables • Present students with tables such as this, using unfamiliar data. Ask them to tell each what they can work out from the table – what do the columns headings mean? What are the rows? • When teaching changes of state, use the ‘states’ of matter i.e. less ‘Is it solid, liquid or gas?’, more ‘What state is it in?/How is it changing state?’’. Do not focus on water only. Using melting and boiling point data, ask students to tell you the state of different substances at given temperatures. • Provide various line graphs with changing slopes, and ask students to “tell the story of the line” as they see it (e.g. “fi rst it goes up gradually, then it levels out, then it goes up more steeply” etc.). Then ask them to put values on the places where the story changes, and explain the signifi cance of the change, and what may be happening at that point. Which variable goes into which column? If you were investigating the effect of light on a plant in water producing oxygen bubbles what would the results table look like?
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Plan an investigation What are the variables of this experiment?
• Clarify the meaning of the terms ‘independent’ and ‘dependent’ with reference to variables. Use the words ‘factor’ and ‘variable’ – both are required at KS3 and GCSE. • Using variables to plan investigations: – Ask students to generate questions in the format ‘How does X affect Y?’ (The questions generated do not have to be actually investigated in class.) – Ask them to plan a table as if they were to be recording results. In most cases the X (independent) is in the fi rst column of a table, on the left hand side, and the Y (dependent) in the later columns, towards the right hand side, with repeat results included in multiple columns before the average. They must label all columns with variable and units. – Although this question does not require it, the next logical step is to ask them to plan a graph as if they were to be plotting results. In most cases the X (independent) is on the X-axis, and the Y (dependent) on the Y-axis. They must label both axes with variable and units. Describe how you would carry this experiment out.
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Draw a food chain of animals or your own choice.
Food chains “reactants (A+B etc.) react-to-produce (i.e. to translate the meaning of the arrow) products (C+D etc.).” • When they are suggesting reasons for anything, encourage fuller explanations by asking ‘… and why might that be?’ or ‘… and that is because…why?’, or similar, so that they are as specifi c as they can be. Reward these specifi c explanations, rather than shallow ones – in both discussion and in writing. Draw a food chain of animals or your own choice. Explain why there might be changes if one of these organisms die and become extinct.
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Acids & Alkalis • Practice choosing graph axes from tables: In most cases the independent variable is in the fi rst column of a table, on the left hand side, and the dependent variable towards the right hand side. The independent becomes the X-axis, and the dependent becomes the Y-axis. They must label both axes with variable and units. • Practice line graphs skills. For example, ask students to make up data for each other to plot line graphs (perhaps by asking them to reverse-engineer from a graph to a table for someone else to plot). The axes can be simply called X and Y for this exercise, and data do not have to be real. • Explain ‘lines of best fi t’ as being the ‘line that best shows the trend of the data’. To avoid defaulting to a straight line, explain them as ‘curves of best fi t’, but some might well be straight! • Ask students to read data from a range of different graphs where the point does falls between easilyidentifi able lines. Do this in both directions i.e. from X axis to Y axis, and vice versa. Draw a pH scale and show where acid and alkali are on the scale Explain how to neutralise an acidic solution of 25cm3
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• When they are suggesting reasons for anything,
encourage fuller explanations by asking ‘… and why might that be?’ or ‘… and that is because…why?’, or similar, so that they are as specifi c as they can be. Reward these specifi c explanations, rather than shallow ones – in both discussion and in writing. • Provide various line graphs with changing slopes, and ask students to “tell the story of the line” as they see it (e.g. “fi rst it goes up gradually, then it levels out, then it goes up more steeply” etc.). Then ask them to put values on the places where the story changes, and explain the signifi cance of the change, and what may be happening at that point.
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What are the variables? Plot these results on graph paper.
• Practice choosing graph axes from tables: In most cases the independent variable is in the fi rst column of a table, on the left hand side, and the dependent variable towards the right hand side. The independent becomes the X-axis, and the dependent becomes the Y-axis. They must label both axes with variable and units. • Practice line graphs skills. For example, ask students to make up data for each other to plot line graphs (perhaps by asking them to reverse-engineer from a graph to a table for someone else to plot). The axes can be simply called X and Y for this exercise, and data do not have to be real. • Explain ‘lines of best fi t’ as being the ‘line that best shows the trend of the data’. To avoid defaulting to a straight line, explain them as ‘curves of best fi t’, but some might well be straight! • Ask students to read data from a range of different graphs where the point does falls between easily-identifi able lines. Do this in both directions i.e. from X axis to Y axis, and vice versa. What conclusion can you make from the results?
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