Ordinal Numbers
Name: ___________________ Teacher:
Date : ___________________ Title of Work: ___________________
 
Criteria
Points
1
2
3
4
 
Establish understanding of the language and processes of counting by naming numbers in sequences, initially to and from 20, moving from any starting point (ACMNA001)
Shows very limited understanding of the underlying concepts needed to recognize and count using ordinal numbers.
Shows some understanding of the mathematical concepts needed to count using ordinal number terminology with prompting needed.
Shows substantial understanding of the mathematical concepts used to count to 15 using ordinal number terminology with little prompting needed.
Shows complete understanding of the mathematical concepts used to count to 20 using ordinal number terminology without prompting.
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Students are able to show that they can match the order of an object to its correct written ordinal number.
Shows very limited understanding of the underlying concepts needed to recognize what the written from of an ordinal looks like and matching it to the correct position.
Shows some understanding of the mathematical concepts needed to recognize what the written from of an ordinal looks like and matching it to the correct position.
Shows substantial understanding of the mathematical concepts needed to recognize what the written from of an ordinal looks like and matching it to the correct position.
Shows complete understanding of the mathematical concepts needed to recognize what the written from of an ordinal looks like and matching it to the correct position.
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Mathematical Reasoning - Shows that they use different strategies to work out the ordinal number of the position of objects.
Little evidence of mathematical reasoning the student uses no strategies to work out the ordinal position of the object in the collection.
Some evidence of mathematical reasoning is used where they are able to beginning counting the objects to try to work out the ordinal number of the position in the collection of objects
Uses effective mathematical reasoning such as pointing and counting the objects to work out what their position is in the collection.
Uses complex and refined mathematical reasoning internally coming to the conclusion without having to count out loud the numbers of items in the line.
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Explanation is detailed and clear of their reasoning behind their answers.
When asked why they have written or chosen the ordinal number they have give no reason as to why they chosen it.
When asked why they have written or chosen the ordinal number they have given the explanation is a little difficult to understand, but includes critical components.
When asked why they have written or chosen the ordinal number they have given the explanation is clear.
When asked why they have written or chosen the ordinal number they have given the explanation is detailed and clear as to their reasoning and problem solving to come to that answer.
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Mathematical Terminology
There is little use, or a lot of inappropriate use, of terminology and notation.
Correct terminology and notation are used, but it is sometimes not easy to understand what was done.
Correct terminology and notation are usually used, making it fairly easy to understand what was done.
Correct terminology and notation are always used, making it easy to understand what was done.
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Total---->
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