Lesson Exemplar — Science 8
Term 1 · Week 4 · Day 1 · Domain: Life Science
This is one day. For the whole of Week 4 in the format DepEd prescribes for filing, see
lesson-plan-ilaw.md.
| Learning Area | Science |
| Grade Level | Grade 8 |
| Term | Term 1, Week 4 |
| CG source | Quarter 1, competency 5 (p. 51) |
| Lesson Title | Three in Four Is a Chance, Not a Count |
| Duration | 45 minutes |
| Medium of instruction | English |
| Format | MATATAG Lesson Exemplar (DepEd) — not ILAW, see above |
I. CURRICULUM CONTENT, STANDARDS, AND LESSON COMPETENCIES
A. Content Standards
Quoted from the curriculum guide (DepEd, August 2023, p. 51), Grade 8 Quarter 1, content standard 2:
Inherited traits passed from parents to offspring are governed by the rules on the patterns of inheritance.
B. Performance Standards
By the end of the Quarter, learners represent patterns of inheritance and predict simple ratios of offspring.
C. Learning Competency
CG Quarter 1, competency 5:
predict simple ratios of offspring genotypes and phenotypes in crosses involving dominant/recessive gene pairs.
By the end of the session, learners can:
- complete a 2 × 2 Punnett square from two parent genotypes;
- state the genotype ratio and the phenotype ratio separately, and say why they differ;
- explain that a ratio gives a chance for each offspring, not a share of a family; and
- explain how two parents showing a dominant trait can produce offspring showing the recessive one.
D. Key Vocabulary
| Word | Meaning as used in this lesson |
|---|---|
| Allele | One version of a gene. T or t. |
| Genotype | The pair of alleles an organism carries. TT, Tt or tt. |
| Phenotype | What can be seen. Tall or semi-dwarf. |
| Dominant | Shows whenever it is present. Not the same as common. |
| Recessive | Shows only when there is no dominant allele present. Not the same as rare, weak or harmful. |
The class sentence, said in §D and printed on the wall chart: "Each offspring is a fresh throw of the same dice."
E. Integration Across Learning Areas
| Area | How it appears |
|---|---|
| Mathematics | Probability of independent events is Grade 8 Mathematics. The two subjects should use the same words for it in the same term. |
| Araling Panlipunan | IR8 rice and the yield changes that followed it are Philippine economic history as well as genetics. |
| EPP / TLE | Plant propagation chooses which genotype to reproduce, and cuttings avoid the square entirely. |
| English | Dominant in everyday English means most powerful or most common. In genetics it means neither, and the interference is real. |
II. MATERIALS
Needed — no cost. Two coins per pair of learners — the whole lesson runs on them. Paper and pencil. Chalk and a board.
If coins are short, cut squares of card with T on one side and t on the other, or use bottle caps marked with chalk. Anything with two equally likely faces will do.
Not used: a genetics kit, coloured beads, or anything bought. Coins model independent random assortment exactly, and every learner already knows how a coin behaves — which removes one thing to learn.
In addition. slides.html slides 1–12 ·
worksheet.html · game.html Rounds 1–2 ·
wall-chart.html
III. TEACHING AND LEARNING PROCEDURE
A. Activating Prior Knowledge · 6 minutes
Slide 2. Tell the rice story, briefly and as fact:
"Before the 1960s, rice in this country grew tall. Tall rice falls over in wind and rain, and the grain is lost. At IRRI in Los Baños, a shorter, stiffer variety was bred — IR8 — and it stayed standing. That is genetics, done here, and it changed how much rice the Philippines could grow."
Slide 3. Say: "Call tall T and semi-dwarf t. Tall is dominant. How many different pairs of letters can one plant have?"
Take answers. Establish TT, Tt and tt on the board.
Slide 4. Ask the question that does the work: "Which two of those three look the same?"
TT and Tt. Both tall. "So you cannot tell them apart by looking, and that is going to matter."
B. Establishing Lesson Purpose · 3 minutes
Say: "Today you will learn to fill a box that predicts what the offspring might be. Filling it takes about a minute. Reading it correctly is what the rest of this week is for — and it is the part that most adults get wrong."
C. Developing and Deepening Understanding · 26 minutes
C1 · Filling the square · 7 minutes
Slide 5. Build Tt × Tt on the board, slowly, narrating each cell:
One parent's letters across the top. The other's down the side. Each box takes the letter above it and the letter beside it.
Result: TT · Tt · Tt · tt.
Slide 6. Ask for both ratios, separately:
- Genotype ratio — 1 TT : 2 Tt : 1 tt
- Phenotype ratio — 3 tall : 1 semi-dwarf
Ask: "Why does the second one have two numbers when the first has three?" Because TT and Tt look the same. That is §A's question, arriving where it is needed.
Do two more on the board — Tt × tt and TT × tt — quickly, with the class calling out the cells.
C2 · The question the square does not answer · 8 minutes
Slide 7. Say: "A farmer plants four seeds from a Tt × Tt cross. How many will be semi-dwarf?"
Take the vote. Write the counts on the board. Most classes say one, confidently.
Slide 8. Say: "Nobody knows. Each seed has a one in four chance, on its own. All four could be semi-dwarf. None of them could be."
Expect resistance. Do not argue — go to the coins.
Slide 9. Say: "Heads is T. Tails is t. Flip twice — once for each parent — and write down what you get. Do that ten times."
Give them five minutes. Then collect the class totals on the board: how many TT, how many Tt, how many tt, across everybody.
C3 · What the data says · 7 minutes
Slide 10. Put two numbers side by side:
| Result | |
|---|---|
| One learner's ten flips | Almost never 3 and 1. Twos, fours and zeros are ordinary |
| The whole class's four hundred | Close to 3 : 1, usually within a few per cent |
Ask: "So is the square wrong for the farmer with four seeds?"
The honest answer: "No. It is right about the chance and silent about the outcome. With four hundred seeds it is a good prediction. With four, it is not a prediction at all — it is a probability."
This is the eight minutes the lesson exists for. The square is arithmetic; this is the science. A class that does the coin work and sees its own scatter will not later write exactly one in four.
C4 · Two tall parents, one short offspring · 4 minutes
Slide 12. Ask: "Two tall plants are crossed. One offspring is semi-dwarf. What were the parents' genotypes?"
Work it back: a tt offspring needs a t from each parent, and both parents look tall — so both were Tt.
Say: "In a Tt plant, the t is not damaged, weakened or overwritten. It is simply not the one you can see. That is how a trait can pass through a generation without appearing."
D. Making Generalisations · 6 minutes
Slides 13 and 14. Count the class for one visible trait — tongue rolling is quickest. Put the numbers up.
Ask: "Does the dominant trait have more people?" Sometimes it does; sometimes it does not.
Say: "Extra fingers is dominant and very rare. Blood type O is recessive and it is the most common type in this country. Dominance tells you what happens inside one individual. It tells you nothing about how many people there are."
Say the class sentence together, twice: "Each offspring is a fresh throw of the same dice."
Hand out worksheet.html.
IV. EVALUATING LEARNING
A. Assessment · 4 minutes
Exit ticket, three lines:
- Tt × Tt. Give the genotype ratio and the phenotype ratio.
- A Tt × Tt couple has three tall children. What is the chance the fourth shows the recessive trait?
- Two tall parents have a semi-dwarf offspring. What were their genotypes, and how do you know?
| Item | A good answer | What a wrong answer tells you |
|---|---|---|
| 1 | 1 : 2 : 1 and 3 : 1 | One ratio given twice means genotype and phenotype have not separated |
| 2 | 1 in 4, unchanged | Higher, it's due is the gambler's fallacy and it is the diagnostic answer |
| 3 | Both Tt; a tt offspring needs a t from each | One was secretly short means hidden alleles have not landed |
Item 2 is the one that reads. Item 1 is mechanical and item 3 is on the wall chart by Friday.
B. Teacher Reflection
- What did the class vote in §C2 before the coins, and what did the coin data show? Record both. The gap between them is the lesson, and it is measurable.
- Did anybody argue that the square was wrong after seeing their own ten flips? That is a good objection, not a misunderstanding — it deserves a real answer, and the answer is that the square describes a chance rather than an outcome.
- How many exit tickets said the fourth child was more likely? Plan Day 3 around that number.
C. Enrichment and Remediation
| Who | What |
|---|---|
| Filling squares mechanically without meaning | worksheet-remediation.html tasks 1–2 — two coins first, and the question of why Tt appears twice |
| Ready to move on | A pedigree with a carrier in it: three generations, one trait, and work out who must have been Tt |
| Stuck on the probability | Activity 2 in offline-activities.md — a hundred flips per group and a class total on the board, which settles it with data rather than argument |
Anticipated Misconceptions
| # | The misconception | Where it shows | What to do |
|---|---|---|---|
| 1 | 3 : 1 means three of every four children | §C2, worksheet ★ | The coins. Ten flips almost never give three and one, and the class's own data is the argument |
| 2 | Dominant means more common in the population | §D, game Round 3 | Extra fingers is dominant and rare. Blood type O is recessive and the most common here |
| 3 | The next one is due | Exit ticket 2 | Each conception is independent. The coin does not remember, and neither does meiosis |
| 4 | Tt is halfway between TT and tt | Worksheet C | For a dominant/recessive pair there is no in-between. Blending is a different pattern |
| 5 | The dominant allele destroys or weakens the recessive one | §C4 | It is unchanged and can be passed on whole. That is why traits reappear after a generation |
| 6 | Recessive means rare, weak or harmful | §D | Three separate words for three separate things. Recessive is only about which one shows |
| 7 | The square predicts what will happen | §C3 | It predicts a probability. With 400 seeds that is nearly the same thing; with 4, it is not |
If There Is No Electricity
Nothing here needs it. Two coins, paper and a board are the whole apparatus, and §III carries everything on the slides.
If there are no coins: cut card squares with T on one face and t on the other, or use bottle caps marked in chalk. What matters is two equally likely faces, which is the same assumption the square makes.
Part of the E-turo MATATAG artifact set. Companion files:
syllabus.md · lesson-plan-ilaw.md ·
assessment.md · offline-activities.md