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| * Digital : Computer, geogebra application, projector. | | * Digital : Computer, geogebra application, projector. |
| * Non digital : Worksheet and pencil | | * Non digital : Worksheet and pencil |
− | * Geogebra files : “Axiom-5.ggb” | + | * Geogebra files : “[https://ggbm.at/m7mhxv8b Axiom-5.ggb]” |
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− | {{Geogebra|w5abppzb}} | + | {{Geogebra|m7mhxv8b}} |
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| ===Process (How to do the activity)=== | | ===Process (How to do the activity)=== |
− | * The file demonstrates the first Euclid's axiom. | + | * The files demonstrate Euclid's fifth axiom. |
− | * The measures of all the lines corresponds to the distance between 0 of x-axis to point F. | + | * With the two sliders in initial position – it can be seen that there is a larger square and a small square. |
− | * If the distance of point F from 0 is increased or decreased the lengths of all the lines also varies accordingly this can be done by using the slider '''Distance'''. | + | * Change in position of first slider moves the super imposed square. |
− | * Since all the lines measure the same distance (0 to point F), the lines are equal to each other. | + | * The second slider fits the small square into part to make it a whole. |
− | * Record the segment lengths in the worksheet
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− | : {| class="wikitable" | |
− | |Position of Distance
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− | |0 - Point F
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− | |Length BC
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− | |Length GH
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− | |Length DE
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− | |Length IJ
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| '''Evaluation at the end of the activity''' | | '''Evaluation at the end of the activity''' |
− | * Can you conclude if all the lines are equal to a measure on x- axis then they are equal to one another. | + | * If a part is taken from a whole what will remain. |