CBSE Computational Thinking & AI · 2026–27

Class 6 · Artificial Intelligence
Chapter 3 Teaching Pack

Simple Pattern Recognition and Decision Making — a print-ready plan for moving from patterns to predictions, and from evidence to careful decisions.

Complete chapter pack Lesson plan Worksheet + answer key Unplugged activity Project rubric Evidence record
01

Where this chapter sits

Class 6 carries 100 hours across the year: 40 hours Computational Thinking, 20 hours Artificial Intelligence, and 40 hours interdisciplinary projects. The AI component has four chapters; this is the third. Students have already met basic data concepts in Chapter 2. Chapter 4 turns next to ethics and digital responsibility.

#ChapterLearning focusSuggested
1Introduction to AI and Everyday ExamplesAI in daily life, AI and automation, human and machine abilities, ways machines learn6 periods
2Basic Data ConceptsTypes of data; collecting, arranging and representing it5 periods
3Simple Pattern Recognition and Decision MakingPattern rules and predictions, observations and conclusions, decisions from evidence5 periods
4Ethics and Digital ResponsibilityResponsible use, safety, privacy, passwords and digital footprints4 periods
Assessment note The CBSE framework asks for continuous, project- and activity-based assessment from Class 6, not a single end test. Use the worksheet, activity reasoning and project artefact as assessment evidence. Do not give full credit merely because a student spots a sequence; check whether the conclusion stays within what the data can support.
02

Lesson plan · 5 periods

Period 1 — A pattern needs a rule

Start with three board examples: 4, 7, 10, 13; a border made from circle–square–circle–square; and the class settling after the second bell on several days. Ask what connects them. Students usually call any repeated thing a pattern. Tighten that idea: a useful pattern has an order or relationship that can be stated as a rule.

Collect one number, one shape and one behaviour example from the room. For each, insist on a full sentence: “Add three each time”, not merely “It goes up.”

Period 2 — A rule earns a prediction

Model a prediction as two linked parts: what comes next and why. Use only sequences whose rule is stated or whose shortest repeating block is shown more than once. This prevents a guessing game in which several hidden rules could fit the same few terms.

Board sentence to keep Pattern → rule → prediction. If a student cannot say the rule, the next item is a guess rather than a supported prediction.

Period 3 — Group first; observation is not conclusion

Write these found-object records on the board in the order collected: pencil, bottle, notebook, pencil, ruler, bottle, pencil, notebook. Ask pairs to group them by item type and count each group. The list preserves the collection order; the groups make two facts easier to see: pencils form the largest group, and the ruler appears only once. Have students name the shared characteristic they used. Make the purpose explicit: grouping similar records can expose a pattern that is hard to notice in an ungrouped list.

Write: “Nine of twelve students in this row brought lunch from home.” That is an observation: it reports the data. Then write: “Students prefer home food.” That is a conclusion: it interprets the observation. Ask what the second statement assumes and whether one row represents the class.

Students often add a cause that was never measured. Circle words such as because, prefer, always and better; they are signals to check the evidence, not words to ban.

Period 4 — “Not enough data” is a correct answer

Show three real daily totals: 18, 21, 24. State that no rule has been given. If asked for a tentative next value, most students will suggest 27 because both observed changes were +3; accept it as a reasonable possibility, not a certainty. The claim “the total will keep rising” is an unsupported generalisation from only three records. Reveal the fourth total, 17, and let the class revise both prediction and conclusion.

Where the class will go wrong Students this age want every dataset to deliver a firm answer. Make “The available data does not support that conclusion yet” a complete, credit-worthy response. Ask what further observations would reduce the uncertainty.

Period 5 — From evidence to a decision

Put the full chain on the board: data → pattern → prediction → decision. A decision must name both the action and the observation that justifies it. It must also stay open to change when new data arrives.

Connect this directly to AI: an AI system finds regularities in data, uses them to make a prediction or classification, and that output may guide a decision. Weak, narrow or too-small data can therefore lead to a weak decision. Use the unplugged activity in Section 05 to make that limit visible.

03

Worksheet

Name:   Class & Section:   Date:

A · Choose the best answer

1Which statement best describes a pattern?
(a) Any three items together(b) An order or relationship that follows a rule(c) A result we like(d) One event seen once
2The rule is “add 4 each time”. What follows 6, 10, 14, 18?
(a) 20(b) 21(c) 22(d) 24
3Which is an everyday behaviour pattern?
(a) The first bell rings at 8:00 on each school day(b) A pencil falls once(c) A visitor arrives unexpectedly(d) One page tears
4A table shows that 17 students chose football and 11 chose kho-kho. Which sentence is an observation?
(a) Football is the best sport(b) Everyone likes football(c) Six more students chose football than kho-kho(d) Kho-kho should be removed
5The school bus was late on Monday, Tuesday and Wednesday this week. A student says, “This bus is always late.” What is the best response?
(a) Correct; three days prove it(b) Correct; buses are usually late(c) Not supported yet; record more days(d) Ignore all three observations

B · State the rule and continue

6The same number is added each time: 3, 6, 9, 12, . Write the next number and the rule.
7The same multiplication is used each time: 2, 6, 18, 54, . Write the next number and the rule.
8For five school days, a bus reached the stop at 7:25 a.m. If the timetable remains unchanged, what is a reasonable prediction for the next school day? State the observation behind it.
9The shortest block in this shape pattern repeats. Draw or name the missing shape.
What comes next?
Read the repeated block from left to right.

C · Group similar records

Ten students named how they travelled to school, in the order their answers were collected: walk, bus, cycle, bus, walk, bus, van, cycle, bus, walk.

10Group the records by travel mode. Write each mode with the number of students in its group.
11What did the grouped result reveal that was not easy to see in the ungrouped list?

D · Read the data carefully

The librarian recorded book returns during one school week.

DayMondayTuesdayWednesdayThursdayFriday
Books returned1822222519
12Write one observation that compares two days.
13A student concludes, “Thursday is always the busiest return day.” Does this table support the conclusion? Explain.
14What additional data would help the librarian test that conclusion?
15Label each statement observation or conclusion:
(i) Thursday had 25 returns.   (ii) Students prefer returning books near the end of the week.
16Should the librarian permanently add an extra helper every Thursday using only this table? Give the safest decision and its reason.

E · Decide from evidence

17A fruit stall sold 12, 15, 14 and 16 bananas over four days, but 7, 9, 8 and 8 guavas. What stock decision is reasonable for day five? Name the observation that supports it.
18On two rainy days a bus was late; on one dry day it was on time. Can we conclude that rain caused the delay? State why or why not.
19Give one harmless pattern from your routine. Write its rule or repeated behaviour, one prediction, and one decision the prediction could support.
20A class outing must reach a museum within 25 minutes. The teacher has these five recent journey times. Choose a route, cite the exact observation that supports the decision, and state one conclusion the table does not support.
RouteDay 1Day 2Day 3Day 4Day 5
A18 min35 min19 min20 min18 min
B23 min22 min24 min21 min23 min
04

Answer key & teaching notes

QAnswerWhat to watch for
1(b)A list is not automatically a pattern; students should look for an order or relationship.
2(c), 22The stated rule is +4: 18 + 4 = 22.
3(a)The timing repeats under a school-day condition. One-off events do not establish a pattern.
4(c)17 − 11 = 6. The other choices judge, generalise or recommend an action.
5(c)Most of the class will choose (a) first. Three consecutive days are observations, but they do not justify “always”. Ask how many more days and which kinds of days should be recorded.
615; add 3 each timeRequire both the term and the rule. “It increases” is too vague.
7162; multiply by 3 each timeA common error is 108 from adding 54. Check every transition, not only the last one.
87:25 a.m.The supporting observation is that it arrived at 7:25 on all five recorded school days. The prediction is conditional; do not accept “it must arrive then”.
9SquareThe shortest block is triangle–circle–square. It appears twice, then begins again with triangle–circle, so square completes the third block.
10Walk: 3; bus: 4; cycle: 2; van: 1.Groups must use the shared characteristic “travel mode”. Check that all ten records are counted once.
11Bus was the largest group, with 4 students; van was the smallest, with 1.Accept either comparison, or another accurate insight made clearer by the groups. Repeating the grouped counts without stating what became visible does not answer the question.
12Example: Thursday had 7 more returns than Monday.Accept any correct comparison from the table. It must report numbers or a directly visible relationship, not explain why.
13No.Thursday is highest in this one week, but one week cannot support “always”. This distinction is the learning target.
14Returns for the same weekdays across several more school weeks.“More data” alone is incomplete; look for a sensible comparison across Thursdays and other weekdays. Holidays may need to be noted.
15(i) observation; (ii) conclusionThe second statement adds an interpretation about preference that the counts did not measure.
16Do not make a permanent change yet; collect several weeks of returns first.A temporary trial is also reasonable if the student says it should be checked against new data. A confident permanent change is not supported.
17Stock more bananas than guavas for day five, then keep recording sales.Banana sales were higher on each of the four recorded days. Accept another cautious decision tied to that observation; reject “bananas will always sell more”.
18No; the data is too limited, and timing alone does not prove that rain caused the delay.Students need more rainy and dry days and should consider traffic, breakdowns or departure time. Two matching events show an association, not a cause.
19Answers vary; all three parts must connect.Example: “I refill my bottle at lunch each school day; I predict I will need a refill tomorrow; I will carry enough water for the morning.” Check that the student states evidence, not a lucky guess.
20Choose Route B.All five Route B journeys were within 25 minutes; Route A exceeded the limit once. The table does not prove that B will always stay within 25 minutes or that B is always faster. Full credit requires the objective, exact evidence and one valid limit.
The discriminating question 20. A student who chases the lowest times will choose Route A. A student who reads the decision condition chooses Route B because reliability under 25 minutes matters here. The best response also refuses to turn five journeys into an “always” claim. Score the chain of reasoning, not the route name alone.
05

Unplugged activity · “Reveal the Data”

Period 5 · 35 minutes · No devices, no internet and no special room required.

What you need

Forty small reused-paper slips, a pencil and the board. Mark 16 slips with a circle and 24 with a triangle. Arrange them before class in the reveal order below and keep the stack face down.

Before students enter

Make slips 1–3 circles. Among slips 4–10, place two circles and five triangles. Among slips 11–40, place eleven circles and nineteen triangles. The totals are therefore 16 circles and 24 triangles. The order is deliberate: early evidence points one way, then changes.

How it runs with 40+ students

  1. Split the class into eight groups of about five. Each group makes three headings in a notebook: Observation, Conclusion, Decision.
  2. Reveal the first three slips. Groups record exactly what is visible, decide whether they can name the majority in the whole stack, and hold up one paper marked C for circle, T for triangle or ? for not enough data.
  3. Reveal slips 4–10. Pause again. There are now five of each; the only supported response is “?”. Ask groups to correct any earlier certainty.
  4. Reveal the remaining slips and let groups total all 40. They may now decide that triangles are the majority in this stack, supported by 24 triangles against 16 circles.
  5. Each group reads one sentence that changed as the evidence grew. Finish by writing the AI chain: data → pattern → prediction → decision.
The moment the concept lands After three circles, many groups will confidently vote circle. Do not correct them immediately. The ten-slip tie does the work: the first observation was accurate, but the conclusion about all 40 slips was not yet supported.
Practical notes Say openly that the stack was arranged as a teaching model; do not call the first slips a random sample. Count every reveal on the board so students at the back can follow. If the class has more than 40 students, the extra students join groups as recorder or speaker; nobody needs to leave a seat.
06

Project brief & rubric

The project checks the full reasoning chain. Retain a small range of marked samples rather than only the neatest work.

Brief given to students “From Pattern to Decision” — Choose one harmless routine you can count without collecting anyone’s private information: for example, how many times you refill your own water bottle, the time you begin homework, or how many pencils your group borrows. Make at least ten dated observations across four or more days. Present your data, a pattern or honest “no clear pattern” finding, a prediction, a conclusion, one limit of the data and one decision. Explain which observation supports the decision. One chart sheet or two notebook pages is enough.
Criterion4 — Exceeds3 — Meets2 — Approaching1 — Beginning
Data record10+ clear, dated observations with units or labels; method is consistent10 dated observations that can be understood6–9 observations or some labels missingFewer than 6 or record cannot be read
Pattern & predictionRule is precise; prediction follows it and includes a conditionValid pattern and matching prediction, or a justified “no clear pattern”Pattern is vague or prediction only partly followsPattern and prediction are unsupported
Observation, conclusion & limitSeparates all three and explains how the limit affects confidenceCorrect observation, conclusion and one real data limitTwo are correct but one is confused or missingOpinion replaces the evidence
Evidence-based decisionPractical decision cites exact evidence and says when to review itDecision is supported by a named observationDecision is related but evidence is vagueDecision does not follow from the data

Suggested: 16 marks total. In a short viva, ask: “What can your data not tell us?” A polished chart with no honest limit has not met the central outcome.

07

Evidence record

Keep one completed record for the class with a few marked samples. This page is designed to print and file on its own.

FieldRecord
School 
Class & section 
Chapter taughtAI Ch. 3 — Simple Pattern Recognition and Decision Making
Periods used 
Dates 
Teacher 
Activity conductedReveal the Data (unplugged evidence-limit activity)
Assessment usedProject — “From Pattern to Decision”, rubric-scored
Students assessed 
Learning evidence noticed☐ States pattern rule   ☐ Separates observation and conclusion   ☐ Identifies limited data   ☐ Justifies a decision
Samples retained☐ 3 marked projects   ☐ Group activity notes   ☐ Completed worksheets
Students needing follow-up 
Teacher’s note 
Useful follow-up Record whether students changed a conclusion when more slips were revealed. That behaviour is stronger evidence of understanding than simply reciting the words “observation” and “conclusion”.