| Objectives Children's learning outcomes are emphasised |
Assessment for learning |
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How could you make the table? What headings do you need? How could you make the list? Would it help to put the information in order? Which of these ways of presenting the information helps us best to answer the question? |
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Why is a block graph a good way of showing your results? What does the tallest column of blocks mean? How did the block graph help you to answer the question? If we asked all the teachers about the soft drink that they like best, would there be a column of blocks that was taller than the others? Would it be for the same soft drink as your tallest column? |
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Why have you put this object in this part of the diagram? What else could be placed here? Which children are 7 years old and have a pet? |
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Point out something that you think is about two metres high/tall/long. What can you see that you think is just shorter/longer than a metre? Which containers do you think will hold just a little more than a litre? This strip is 20 cm long. How could you use this to help you find a book that is about 40cm tall? How could you use it to find a book that is about 10 cm wide? Show me how you would use it to check that this book is about 23 cm tall. |
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On the graph, how do you work out the numbers between the labels? Which way of getting to school was used by 7 children? These labels show only 0, 2, 4, 6, 8 and 10. How could you find 7? If this scale carried on, what other numbers do you think would be shown? Would the number 34 be shown? How can you tell? |
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How will you work together to collect the information? How will you split the work so that everyone knows what they should do? How will you decide as a group? |
Children work collaboratively in a group to plan and carry out an enquiry. They consider different ways of approaching the task. They agree on how they are going to work and the roles that they will take. They classify objects and numbers according to one criterion and progress to using two criteria. For example, they might sort themselves according to whether or not they have a pet and place name cards in the appropriate space on a sorting diagram. They sort a set of number cards according to whether they are 1-digit numbers/not 1-digit numbers.
Children then choose a second criterion. For sorting themselves they might choose age 7/not age 7 and reposition their name cards accordingly. For sorting the numbers they might choose even/not even and move the cards above or below the new dividing line.
Children answer questions based on their diagram, such as:
Who is 7 and does not have a pet?
How many children are not 7 and do not have a pet?
How many children do not have a pet?
If we were to ask children in Class 3 to put their names in a diagram like this, how would the diagram look? Would there be some names in every part of the diagram? Why do you think so?
They solve problems such as finding which soft drink is most popular with children in the class. They ask and answer questions such as:
How could we find out?Children make a block graph and explain what it shows to others. They point to the columns, referring to the names of drinks and using these to support their explanation.
How shall we organise the information?
They answer questions such as
Which drink had the most votes?Children gather information to answer a question about how they travel to school, for example. They present data in a block graph where the vertical axis is labelled and marked in twos. Children read the scale , interpreting numbers between those marked. They explain the graph to others.
Why do you think this is?
Who would find it useful to know? Why?
How many children did we ask?
Do you think the information will be different if we asked in the winter? Why?
They consider questions such as whether the graph would be the same in the summer or the winter, or whether it would look the same for a Year 6 class. They discuss reasons why the graphs may be different for different groups of children, or at different times of the year.
Children make and record measurements for a purpose as they follow an enquiry. For example, they work collaboratively to plan an experiment to find which toy car rolls furthest. After some initial trials rolling cars down a small ramp, they recognise the need to use centimetres as the unit to measure and compare distances. They use a metre tape or rule, marked and numbered in centimetres, to measure the distance rolled from the foot of the ramp to where the car stopped. They collect information in a list and present it in an ordered table, starting with the car that rolled the longest distance.|
Activities |
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None currently available |
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Springboard unit |
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None currently available |
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Diagnostic focus |
Resource |
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None currently available |
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