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Classroom activity

Read a stock chart in class: three claims and an answer key

A price chart can create different impressions depending on the interval selected. Everyone in this activity works with the same five observations. Students connect each claim to its period and show the calculation supporting their conclusion.

What you will learn

  • Read the same observations in a chart and a table.
  • Name the starting point, ending point and percentage base before judging a claim.
  • Distinguish an observed price change from a forecast and a total return.

Prepare a 35-minute session

Allow five minutes to read the axes and assumptions, ten for the three claims, ten to compare calculations and ten to mark a new interval and summarise. Students work in pairs with a calculator. Display the chart on screen if useful; the table also contains every value needed for a printed worksheet.

The company and prices are fictional. Each point represents the first day of the named month in an invented year. Lines connect those observations; they do not show every daily price between them. The vertical scale starts at zero. This model has no fees, dividends, deposits or currency effects. All monetary amounts are in SEK.

Student materials: one chart, five observations

Test claim A: The price rose throughout January–May. Test B: From February to May, the price rose by more than 30%. Test C: After April, the price has only fallen, so the next observation must also be lower. Write down the points you use and whether the statement concerns an endpoint comparison, every subperiod or the future.

Also calculate January to May and April to May. Express each result first in money per share and then as a percentage. Mark the starting point on paper before calculating. For A, distinguish a higher ending price from a price that rose in every observed subperiod.

Fictional monthly observations; daily prices between them are unknownJan: 100 Fictional price in SEK; Feb: 80 Fictional price in SEK; Mar: 90 Fictional price in SEK; Apr: 120 Fictional price in SEK; May: 110 Fictional price in SEKFictional price in SEK
Fictional monthly observations; daily prices between them are unknown

If the table does not fit, scroll it sideways.

The same observations in a table
ObservationFictional price
1 JanuarySEK 100
1 FebruarySEK 80
1 MarchSEK 90
1 AprilSEK 120
1 MaySEK 110

Answer key: the selected period defines the result

January to May gives +SEK 10 and 10 / 100 × 100 = +10%. Yet January to February gives −20%, and April to May also falls. A is therefore too imprecise: the ending price exceeds the starting price, but the price did not rise in every observed subperiod. A precise statement identifies the two observations being compared.

February to May gives +SEK 30 using SEK 80 as the base: 30 / 80 × 100 = +37.5%. The fictional material supports B. April to May gives −10 / 120 × 100, approximately −8.33%. That interval supports a fall there, but it does not establish the future price asserted by C.

If the table does not fit, scroll it sideways.

Check values for selected intervals
IntervalChange in moneyPrice change
January–May+SEK 10+10%
February–May+SEK 30+37.5%
April–May−SEK 10approximately −8.33%

Teacher notes: ask students to defend the interval

Have pairs exchange worksheets and find a conclusion with no named starting point. The other pair improves the sentence without changing its figures. If a student divides every difference by 100, ask whether January really starts every question. If the connecting line is treated as all daily prices, return to what the table actually contains.

Discuss the difference between a price change and an owner’s result. There is no dividend or fee here. A real holding can have additional items affecting its return, and the purchase time must also be specified. A chart alone does not determine that entire result.

Finish with one sentence the table can support and one question it cannot answer. Assess clear intervals and evidence, rather than a student’s view of the next price. A digital follow-up is to read how Investiq presents company information and check which period a figure refers to.

Try it yourself

Calculate the change from SEK 80 to SEK 120 and then from SEK 120 to SEK 80. Are the percentage magnitudes equal?

Show the solution and explanation

SEK 80 to SEK 120 is +50%. SEK 120 to SEK 80 is approximately −33.33%.

The monetary difference is SEK 40 in both directions, but the base is first SEK 80 and then SEK 120. The same difference produces different percentage answers.

Check your understanding

Does a straight line between January and February show all actual daily prices?

No. Only five monthly observations are provided here. The line helps readers follow the series but does not supply unknown data.

Can the last fall prove next month’s price?

No. It describes two given observations. A forecast needs other evidence and remains uncertain.

Practise with virtual money

Try what you just learned in a practice portfolio with virtual money. You don't deposit any real money.

How the practice portfolio works

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Sources and examples

The sources support the factual explanations. Calculations and exercises were created for this lesson. Amounts and price changes are invented unless stated otherwise.

This material is educational and does not recommend securities to buy. A simulated result does not guarantee a future result.

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