2nd Grade Fluency Within 20, Even and Odd Numbers Lesson (Free PDF)

2nd Grade math lesson: Fluency Within 20, Even and Odd Numbers – Maths PDF


This fluency even odd lesson for 2nd Grade covers fluency within 20, even and odd numbers (Common Core 2.OA.B.2, 2.OA.C.3), with a free PDF to print.

Fluency even odd lesson (2nd Grade) – first page of the printable PDF

Fluency within 20 means adding and subtracting numbers up to 20 quickly and correctly with strategies such as doubles, making a ten, and thinking addition. An even number can be split into two equal groups or paired with none left over. An odd number always has one object left over.

Grade 2 · Common Core State Standards: 2.OA.B.2, 2.OA.C.3

Key facts in this fluency even odd lesson

Key facts
  • Doubles add a number to itself: \(8 + 8 = 16\).
  • Make a ten by moving dots to fill a ten frame, then add the rest.
  • Subtraction is a missing addend: \(15 – 8\) asks \(8 + ? = 15\).
  • Even numbers end in 0, 2, 4, 6, or 8. Odd numbers end in 1, 3, 5, 7, or 9.
  • Every even number up to 20 is a sum of two equal addends.

How can you add and subtract quickly within 20?

Fast math is not magic. Your brain uses helpers so you do not have to count every single one. Here are the helpers you will use in this chapter.

Mental strategies
Count on: start with the bigger number and hop up. Doubles: a number added to itself, like \(6 + 6 = 12\). Make a ten: move some dots to fill a ten frame, then add the rest. Think addition: turn a subtraction into a missing-addend problem.
+87
To find \(8 + 7\), move 2 dots from the green frame. Now you have \(10 + 5 = 15\).

What is the make-a-ten strategy?

A full ten frame is easy to see. If one number is close to 10, give it some dots from the other number. Then add the leftover dots to 10.

01234567891011121314151617181920+417
Counting on: start at 13 and hop 4 times to land on 17.

How do doubles and near doubles help?

Doubles are easy to remember: \(6 + 6 = 12\). A near double is one away from a double. Since \(6 + 6 = 12\), then \(6 + 7 = 13\), which is one more.

How do you subtract within 20?

Think of the missing part. To solve \(15 – 8\), ask: \(8 + ? = 15\). Since \(8 + 7 = 15\), the answer is 7.

1587
The whole is 15. One part is 8. The other part is 7, so \(15 – 8 = 7\).

What are even and odd numbers?

Even and odd
A number is even if you can put its objects in pairs with none left over. A number is odd if one object has no partner. Even numbers end in 0, 2, 4, 6, or 8. Odd numbers end in 1, 3, 5, 7, or 9.
One dot has no partner.
Thirteen dots make 6 pairs and 1 leftover, so 13 is odd.
1234567891011121314151617181920evenodd
Even and odd numbers from 1 to 20 take turns on the chart.

How do you write an even number as two equal addends?

An even number splits into two equal groups. Write the groups as an addition sentence. For example, \(14 = 7 + 7\) and \(20 = 10 + 10\). An odd number cannot do this.

How do you use make a ten? Try this method.

  1. Pick the number that is closer to 10. Here it is 9.
  2. Find how much it needs to reach 10: \(9 + 1 = 10\).
  3. Break the other number into that piece and the rest: \(6 = 1 + 5\).
  4. Add the ten and the rest: \(10 + 5 = 15\).

So \(9 + 6 = 15\).

Fluency even odd lesson: questions and answers

What is a doubles fact?

A doubles fact adds the same number twice, like \(7 + 7 = 14\). Doubles are easy to remember and help you solve near doubles.

How can I tell if a number is even?

Look at the ones digit. If it is 0, 2, 4, 6, or 8, the number is even. You can also make pairs and see that no object is left over.

Can an odd number be written as two equal addends?

No. When you split an odd number into two groups, one group always has one more. For example, 9 splits into 4 and 5, which are not equal.

Why does making a ten help?

Adding to 10 is easy because the ones digit becomes 0. After you reach 10, you only add what is left over.

How can I check a subtraction answer?

Add the answer to the number you subtracted. If you get the starting number, it is right. For example, \(15 – 8 = 7\) because \(8 + 7 = 15\).

How to use this fluency even odd lesson

Read the definitions first, then follow the worked method line by line and redo the example on paper without looking. When every step makes sense, move on to the worksheet, then check yourself with the quiz.

Download the fluency even odd lesson as a PDF with the button below and keep it with your notes.

Download the fluency even odd lesson as a PDF with the button below and keep it with your notes.

All Grade 2 chapters: Grade 2 math.

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