# T4T Place Value Ten Frame Cards (Lesson 1)

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Lesson excerpt:

NC Mathematics Standard:

Understand place value.

NC.1.NBT.2 Understand that the two digits of a two-digit number represent amounts of tens and ones.

• Unitize by making a ten from a collection of ten ones.

• Model the numbers from 11 to 19 as composed of a ten and one, two, three, four, five, six, seven, eight, or nine ones.

• Demonstrate that the numbers 10, 20, 30, 40, 50, 60, 70, 80, 90 refer to one, two, three, four, five, six, seven, eight, or nine tens, with 0 ones

Extend and recognize patterns in the counting sequence.

NC.1.NBT.1 Count to 150, starting at any number less than 150.

Understand place value.

NC.1.NBT.3 Compare two two-digit numbers based on the value of the tens and ones digits, recording the results of comparisons with the symbols >, =, and <.

Standards for Mathematical Practice:

3. Construct viable arguments and critique the reasoning of others.

6. Attend to precision.

7. Look for make use of structure.

Student Outcomes:

●     I can show given numbers with Ten Frame Cards and groupable manipulatives.

●     Given a number, I can tell/show how much one more or one less is with Ten Frame Cards and groupable manipulatives.

●     Given a number shown with Ten Frame Cards and groupable manipulatives, I can write the numbers in standard form.

Math Language:

What words or phrases do I expect students to talk about during this lesson?

place value, tens, ones, less, more, same as

Materials:

·         ten frames, counters, ten frame cards for each pair of students, snap cubes, set of number cards (0-9), math journals or white boards and markers

●     Gather materials.  Create and copy recording sheets for explore activities if desired.

Launch

1.  Quick Images (10 minutes)

Use the Ten Frame Cards (attached) for this activity.

Tell students that you are going to “flash” a ten frame on the document camera (or large ten frames cards) and you want them to memorize the picture.

Show the picture to them for 3-5 seconds.  After you have shown the card, have students make the same representation on their own ten frames.  Show the card again for 3-5 seconds.  Have them correct their representations if needed.  Then show them the image and leave it up.  Ask students questions such as:

How many counters are there?

Where are groups of counters that could help us count quickly?

Explore (35 minutes)

Early instruction should focus on numbers 0-50 before shifting the focus to work with numbers 0- 100.

There are 3 activities in this phase for students.  After students have been introduced to these activities in whole group instruction, they can be repeated for more practice in centers.

#### 2.  Building Numbers with Ten Frames

Give each pair of students a set of Ten Frame Cards to use.  Write a number for students to represent with their cards.  Example:  38

·      What is the number?

·      How many groups of tens are shown?

·      How many ones are shown?

·      How did you know to show that many tens/ones?

Give students a piece of paper that has the following recommended numbers on it.

Early instruction:  42, 29, 36, 48, 17

Later instruction:  82, 68, 71, 56, 92

Have students to work in pairs to make each of those numbers with their Ten Frame Cards and then record their work on a recording sheet or in their math journals.  If students finish early, they can come up with their own numbers to build with their Ten Frame Cards.

As students are working observe to see:

·        Do students accurately make the numbers with the Ten Frame Cards?

·         How do students count the total?

#### 3.  More and Less with Two-Digit Numbers

Show a number with the Ten Frame Cards.  Ask students to identify the value of the number.  The students will then write the given number in the middle of white boards or on paper.  Ask:

What two numbers will come before this number?  Write them down.

What two numbers will come after this number?  Write them down.

Example:

Students would write down   40   41   43   44

Provide students with a list of five numbers between 11 and 99.  Have students build each number and then identify the two numbers before and the two numbers after those numbers.  Students should record their work on a recording sheet or in their math journals.

#### 4.  Two-Digit Compare

Model or demonstrate this activity prior to playing.

Each pair of students needs a set of number cards (1-9) and either connecting cubes or Ten Frame Cards.  Each student draws two number cards.  The first card represents the tens place.  The second card represents the ones place.  Each student builds their number with either connecting cubes or Ten Frame Cards.

After building the numbers, students will compare the numbers in their math journals or on a recording sheet.  Students will either use the words greater than, less than, or equal to or the symbols  >, <, or  = to compare (depending on the time of year).  Example of recording sheet:

As students are working, observe:

·         Do students correctly represent the numbers?

·         How do students count the numbers?

·         Do students correctly use the words or >, < and =  symbols?

·         How do students explain their comparisons?

Discuss (10-12 minutes)

The discussion should reflect one or two of the different activities that students completed.  Make connections between mathematics concepts and strategies.  Begin the discussion by giving students an example and having them talk through it.

Example for Two-Digit Compare:

Play a quick round with a student by drawing cards and building the numbers.  Ask the class:  Who has the larger number?  How do you know?

#### Additional Discussion Opportunity:  Comparing 67 to 76

Show the numbers 67 and 76.

Ask students to explain how to build the numbers.  After you build them, ask students: How are these numbers similar?  How are these numbers different?

The goal of this discussion (Comparing 76 to 67) is to allow students to see that while the digits 7 and 6 are used in both numbers, the value of a number is largely influenced by the greatest place (the tens place) and then influenced by the ones place if the values of the tens place are equal.