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Math lesson plan Β· 6th grade (Year 7 in England) Β· 45 minutes

Opposite numbers and zero

Number sense

CCSS 6.NS.C.6.AEngland: KS3 Number

Objective and success criteria

Students will: Opposite numbers and zero.

  • I can answer questions on today's skill on my own, without help.
  • I can explain each step and say why it works.
  • I can check my answer and spot a mistake.

Before and after

Needs first: Negative numbers and absolute value

Leads to: Read and place integers on a number line; Describe real situations with positive and negative numbers

Materials: Place value chart, Base-ten blocks or a number line, Mini whiteboards and pens, Printed student sheet (below).

Warm-up Β· 5 min

  • Quick retrieval from earlier learning (Negative numbers and absolute value). Students answer on mini whiteboards.
  • Show answers together and note who needs support in the main task.
  1. What is |βˆ’6|, the absolute value of βˆ’6? β†’ 6Prompt: Absolute value is the distance from 0.
  2. What is |βˆ’17|, the absolute value of βˆ’17? β†’ 17Prompt: Absolute value is the distance from 0.
  3. What is |βˆ’1|, the absolute value of βˆ’1? β†’ 1Prompt: Absolute value is the distance from 0.

Hook Β· 5 min

  • Show a number in the news or a price tag and ask what each digit is worth.
  • Share the objective: Opposite numbers and zero. Read the success criteria together.

I do: model it Β· 10 min

  • Work through the example out loud, saying why you do each step, not just what you do.
  • Example: Simplify βˆ’(βˆ’(βˆ’(βˆ’9))).
  • Step 1: The number has 4 minus signs.
  • Step 2: An even number of minus signs gives 9.
  • Answer: 9
  • Pause after each step and ask a student to say what comes next.

We do: guided practice Β· 10 min

  • Do these together. Students try each step on whiteboards before you reveal it.
  • Use the hints as prompts rather than giving the answer.
  1. Simplify βˆ’(βˆ’(βˆ’17)). β†’ -17Prompt: βˆ’(…) means β€œthe opposite of”.
  2. Simplify βˆ’(βˆ’31). β†’ 31Prompt: βˆ’(…) means β€œthe opposite of”.

You do: independent practice Β· 10 min

  • Students work on the student sheet. Circulate and check the first two answers of every student early.
  • Students who finish: write a question of their own for a partner, with the answer.

The 8 questions are on the student sheet below, with answers in the key.

Exit ticket Β· 5 min

  • Two questions on their own. Sort answers into got it / nearly / not yet to plan the next lesson.
  1. Simplify βˆ’(βˆ’24). β†’ 24Prompt: βˆ’(…) means β€œthe opposite of”.
  2. Simplify βˆ’(βˆ’39). β†’ 39Prompt: βˆ’(…) means β€œthe opposite of”.

Watch out for

  • Reading 1,045 as one thousand four hundred five: point to each place and say its value.
  • Thinking a longer number is always bigger, even with decimals (0.45 vs 0.5).

Support and stretch

Support

  • Review first: Negative numbers and absolute value.
  • Use concrete materials: place value chart.
  • Give the first step of each question, or a partly worked example to finish.
  • Pair with a confident partner for the guided practice.

Stretch

  • Move on to: Read and place integers on a number line; Describe real situations with positive and negative numbers.
  • Explain a common mistake in writing and how to fix it.
  • Write a word problem that uses today's skill, then solve a partner's.

Homework and more practice

Free online practice with hints and printable worksheets for this skill: eurekami.com/math/grade-6.

Free lesson plan from eurekami.com/lesson-plan-builder

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Opposite numbers and zero

Name

Date

Score/ 8

  1. Question 1

    What is the opposite of βˆ’2?

    βˆ’25βˆ’20βˆ’15βˆ’10βˆ’50510152025βˆ’2

    Answer

  2. Question 2

    Simplify βˆ’(βˆ’(βˆ’12)).

    Answer

  3. Question 3

    Point A is at βˆ’6. Point B is the same distance from 0 but on the other side. Where is B?

    βˆ’10βˆ’50510A

    Answer

  4. Question 4

    What is the opposite of βˆ’11?

    βˆ’25βˆ’20βˆ’15βˆ’10βˆ’50510152025βˆ’11

    Answer

  5. Question 5

    Simplify βˆ’(βˆ’(βˆ’37)).

    Answer

  6. Question 6

    Point A is at 2. Point B is the same distance from 0 but on the other side. Where is B?

    βˆ’10βˆ’50510A

    Answer

  7. Question 7

    What is the opposite of 16?

    βˆ’25βˆ’20βˆ’15βˆ’10βˆ’5051015202516

    Answer

  8. Question 8

    Simplify βˆ’(βˆ’21).

    Answer

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Answer key: Opposite numbers and zero

  1. 1. 2

  2. 2. -12

  3. 3. 6

  4. 4. 11

  5. 5. -37

  6. 6. -2

  7. 7. -16

  8. 8. 21