Curriculum

Explore all 1,590 open curriculum concepts.

Advanced filters 2
MathematicsProbabilityAges 12–13

Venn Diagrams and Counting Outcomes

Construct and interpret Venn diagrams with two or three sets to organise and count outcomes; use systematic listing and the product rule for counting to enumerate all possible outcomes of combined events

Teach this topic
Share and support

Teaching Table · Plan outline

Set out your lesson

A reviewed step-by-step guide is not available yet. This is an outline from the plan, not a fully authored guide.

No teaching instructions are available for this lesson. Choose another topic or return to your plan.

Family records and proof options

Keep a record of your learning

Save photos, notes, and attendance. Export a proof packet for compliance or portfolio reviews.

Learning resources

Reviewed external links that reinforce this concept. They do not replace Gakuva’s teaching approach.

No reviewed resources for this concept yet.

The teaching approach above still stands. Curated practice links will appear here as the shelf fills.

Check understanding

  • Draw a two-circle Venn diagram to sort 30 students by whether they like football, like cricket, or like both
  • Shade the intersection A ∩ B and the union A ∪ B on a Venn diagram and explain what each region represents
  • Use a completed Venn diagram to calculate P(A), P(B), P(A ∩ B), and P(A ∪ B)
“If your child surveys a class about which sports they play and draws a Venn diagram to show the results, can they use it to find out how many students play both sports — and calculate the probability of picking one of those students at random?”

Curriculum record

Type
Representational
Subject
Mathematics
Domain
Probability
Age range
Ages 12–13

Standards

ccss-math:7.SP.8buk-nc-2013:KS3.Maths.Prob.3