Name | Emphasis | Description | Problem addressed (see above) | Suggested duration (minutes) | Available for self - learning? |
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Finding the Difference of Two Squares![]() |
Performing Factorization by using difference of two squares | The classroom activity "Finding the Difference of Two Squares" is a guided discovery activity, through which students can discover that x2-y2=(x+y)(x-y) | ![]() ![]() ![]() ![]() ![]() |
30 | ![]() |
Understanding Difference of Two Squares![]() |
During the classroom activity "Understanding Difference of Two Squares", students have to prove that x2-y2=(x+y)(x-y) from the perspective of geometry. | ![]() ![]() ![]() ![]() ![]() |
25 | ![]() |
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Misconception in the Difference of Two Squares![]() |
Through the classroom activity "Misconception in the Difference of Two Squares", students can discover that ax2-by2
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15 | ![]() |
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Difference of Squares - What a Wonder! (Updating)![]() |
Through the interactive exercise "Difference of Squares - What a Wonder!", students can consolidate their knowledge with appropriate feedback. |
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15 | ![]() |
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Understanding Perfect Square (1) ![]() |
Performing factorization using two perfect squares | During the classroom activity "Understanding Perfect Square (1)", students will prove that x2+2x+1=(x+1)2 from the perspective of geometry. |
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25 | ![]() |
Understanding Perfect Square (2)![]() |
During the classroom activity "Understanding Perfect Square (2)", students will prove that x2+2x+1=(x+1)2 from the perspective of geometry. |
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25 | ![]() |
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Factorization - Difference of Two Squares and Perfect Squares![]() |
Performing factorization using difference of two squares or perfect squares | Through the interactive exercise "Factorization - Difference of Two Squares and Perfect Squares", students can consolidate their knowledge with appropriate feedback. |
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15 | ![]() |
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