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How can I plan my lessons using the Backwards Approach?<br />Identify the outcomes to be learned<br />NK.5 Compare quantities, 0 to 10, using one-to-one correspondence. <br />a) Construct a set to show more than, fewer than, or as many objects as in a given set of objects. <br />b) Compare two sets through direct comparison, and describe the relationship between the sets using words such as: more, fewer, as many as, or the same number.<br />Big Ideas<br />When students begin Kindergarten, most of them have some initial development of basic counting. They need to develop understanding of the size of numbers, number relationships and patterns. In Kindergarten, students need repeated experience with counting objects found in their environment. As they count, they link the number word to objects being counted to establish a one-to-one correspondence.  <br />Students should develop understanding that the order in which we count does not alter the result and that the last number in the count represents the total number of objects being counted. Students need to be given many opportunities to practise counting as they quantify the amount in a collection. They should answer questions such as, quot;
How many boys are in the front of the room?quot;
 or quot;
How many crayons does Bobby have?quot;
 You may also ask them to count the number of steps it takes to go to the office and they should be able to make the count.<br />Students should also be able to recognize how many objects are in a small group (about four or five). They should see small groups as part of a larger group. Students need to develop flexibility in thinking about numbers to develop number sense. Teachers need to provide students with opportunities to demonstrate many ways of representing a number, including both concretely and pictorially. Students need to talk about where and when they might use specific numbers.<br />,[object Object],Determine how the learning will be observed<br />What will the children do to know that the learning has occurred?<br />What should children do to demonstrate the understanding of the mathematical concepts, skills, and big ideas?<br />What assessment tools will be the most suitable to provide evidence of student understanding?<br />How can I document the children’s learning?<br />Name:Construct a set to show as many objects as in a given set of objects.Construct a set to show more than, fewer thanCompare two sets through direct comparison, and describe<br />NK.5 Compare quantities, 0 to 10, using one-to-one correspondence. <br />a) Construct a set to show more than, fewer than, or as many objects as in a given set of objects. <br />b) Compare two sets through direct comparison, and describe the relationship between the sets using words such as: more, fewer, as many as, or the same number<br />Plan the learning environment and instruction<br />What learning opportunities and experiences should I provide to promote the learning outcomes?<br />What will the learning environment look like?<br />What strategies do children use to access prior knowledge and continually communicate and represent understanding?<br />What teaching strategies and resources will I use?<br />How can I differentiate the lesson to challenge all students at their learning ability? How will I integrate technology, communication, mental math, reasoning, visualization, etc into this lesson?  (7 Processes) Look at your outcomes to see which of the processes you should be including.<br />Plan your lesson here:   What lesson format will you use?<br /> BEFORE-DURING-AFTER?   Math PODS?    ETC.<br />See SMART Lessons<br />http://www.learnalberta.ca/content/mepgk/html/pgk_numbers1to10/index.html<br />A. Assessing Prior Knowledge and Skills<br />Before introducing new material, consider ways to assess and build on students' knowledge and skills related to number. For example:<br />Given one spatial relationship, can students show another spatial arrangement; e.g., given one arrangement of five dots on a pie plate, will they recognize a different arrangement of the five dots? This shows an understanding of equivalent sets. <br />If they are shown two sets of objects, can they tell you which set has the largest number of objects and/or which set has the smallest number of objects? <br />If they are shown one set of objects, can they find another set with the same number of objects? <br />If they are given a numeral, can they represent the numeral, and one or two more and one or two less than the numeral? (Remember to call the written number a numeral.) <br />Give students a set of eight buttons. Ask students how many buttons are in the collection. If the student correctly counts and says quot;
eight,quot;
 ask, quot;
Are there eight buttons?quot;
 If the student hesitates and counts again, question whether or not the student has developed cardinality, which is the ability to know that the last count word is the number of items in the set. <br />If a student appears to have difficulty with these tasks, consider further individual assessment, such as a structured interview, to determine the student's level of skill and understanding.<br />Sample Structured Interview: Assessing Prior Knowledge and Skills<br />DirectionsDate:  Not Quite There Ready to ApplyGiven one spatial relationship, can students show another spatial arrangement; e.g., given one arrangement of five dots on a pie plate, will they recognize a different arrangement of the five dots? Is not accurate in the count or simply duplicates the arrangement.Shows various arrangements of five dots accurately.If they are shown two sets of objects, can they tell you which set has the largest number of objects and/or which set has the smallest number of objects?Identifies, incorrectly, which is larger or smaller.Is unable to explain why.Identifies, correctly, the larger or smaller set.Can justify the answer.If they are shown one set of objects, can they find another set with the same number of objects?Responds incorrectly.Finds an equivalent set but cannot explain why they are equivalent.Is able to select equivalent sets.Explains why they are equivalent.If they are given a numeral, can they represent the numeral, and one or two more and one or two less than the numeral?Cannot write the numeral.Can write the initial numeral but cannot write a numeral that is one or two more or less.Can write the numeral.Can write a numeral that is one or two more or less.Give students a set of eight buttons. Ask students how many buttons are in the collection. If the student correctly counts and says quot;
eight,quot;
 ask, quot;
Are there eight buttons?'Hesitates and counts again. Immediately says there are eight buttons.<br /> Before: <br />Ten Frames and CountersGive each student a ten frame and 10 counters. Have all students show you the number nine with five counters in the top row and four in the bottom, filling from left to right. Now ask students what they will do to display the number six. Ask them, quot;
Will you remove or add counters to the ten-frame?quot;
 <br />Gather at the carpet around an overhead.<br />Display this picture on the overhead. Discuss. What supplies do you need to go fishing?<br />Explain that today they will all be fishing today and showing HOW MANY on a ten-frame.<br />Part 1:<br /> <br />Model in full group using the overhead<br />Task:<br />Today you will be going fishing.Roll the die and build that many fish on your ten-frame.Think… If I built 5 fish and my next roll I need to build 7 fish. Will I add or take fish away?<br />This will be done individually rather than partner at table.<br />Part 2: Have students together back at the carpet.<br />This time they will fish with a partner. They will catch a fish and record using the ten-frame (build) and also record the numeral on MY CATCH sheet. Pull out a card from the sock. It will say ONE MORE or ONE LESS. Use the ten-frame to show the action, either one more (add)or one less (take away). Record HOW MANY on your recording sheet<br />Play Again<br />,[object Object]
One LessAssess student learning and follow up<br />What conclusions can be made from assessment information?<br />How effective have instructional strategies been?<br />What are the next steps for instruction?<br />How will the gaps in the development of understanding be addressed?<br />How will the children extend their learning?<br />Day 2 Exemplar Task:<br />Unifix Cube RiddlesThis will be done in full guided group with a partner.Ask each student to get 10 unifix cubes in the following configuration: five red, three green and two yellow. Students can work in pairs to solve the following riddles.<br />I have three red cubes and three green cubes. How many cubes do I have?<br />I have two yellow cubes and the same number of red cubes. How many cubes do I have?<br />Focus on ONE to ONE correspondence<br />Individual Exemplar Task:<br />I have three red cubes. There is one more green cube. How many green cubes do I have?<br />Assess student learning and follow up<br />What conclusions can be made from assessment information?<br />How effective have instructional strategies been?<br />What are the next steps for instruction?<br />How will the gaps in the development of understanding be addressed?<br />How will the children extend their learning?<br />
Kindergarten NK.5 lesson fishing one more one less
Kindergarten NK.5 lesson fishing one more one less
Kindergarten NK.5 lesson fishing one more one less
Kindergarten NK.5 lesson fishing one more one less
Kindergarten NK.5 lesson fishing one more one less
Kindergarten NK.5 lesson fishing one more one less
Kindergarten NK.5 lesson fishing one more one less

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Kindergarten NK.5 lesson fishing one more one less

  • 1.
  • 2. One LessAssess student learning and follow up<br />What conclusions can be made from assessment information?<br />How effective have instructional strategies been?<br />What are the next steps for instruction?<br />How will the gaps in the development of understanding be addressed?<br />How will the children extend their learning?<br />Day 2 Exemplar Task:<br />Unifix Cube RiddlesThis will be done in full guided group with a partner.Ask each student to get 10 unifix cubes in the following configuration: five red, three green and two yellow. Students can work in pairs to solve the following riddles.<br />I have three red cubes and three green cubes. How many cubes do I have?<br />I have two yellow cubes and the same number of red cubes. How many cubes do I have?<br />Focus on ONE to ONE correspondence<br />Individual Exemplar Task:<br />I have three red cubes. There is one more green cube. How many green cubes do I have?<br />Assess student learning and follow up<br />What conclusions can be made from assessment information?<br />How effective have instructional strategies been?<br />What are the next steps for instruction?<br />How will the gaps in the development of understanding be addressed?<br />How will the children extend their learning?<br />