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Author(s) Philippe Delsarte, Manon Oreins
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Algèbre - Q14

Décomposer en facteurs, le plus finement possible :

Question 1:
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a2−2ab+b2−1
  • General
  • Symbols
  • Geometry
$\frac{\square}{\square}$⬜⬜​​$\sqrt{\square}$√⬜​$\sqrt[3]{\square}$3√⬜​$\sqrt[\square]{\square}$⬜√⬜​$\int_{\square}^{\square}$∫⬜⬜​​$\square^2$⬜2​$\square_2$⬜2​​$\left(\square\right)$(⬜)​
$\times$×​$\div$÷​$\pm$±​$\pi$π​$\infty$∞​$\varnothing$∅​$\ne$≠​$\ge$≥​$\le$≤​$>$>​$<$<​$\cup$∪​$\cap$∩​
$\angle$∠​$\parallel$∥​$\perp$⊥​$\triangle$△​$\parallelogram$▱​
Question 2:
Add answer
a4+5a2+4
  • General
  • Symbols
  • Geometry
$\frac{\square}{\square}$⬜⬜​​$\sqrt{\square}$√⬜​$\sqrt[3]{\square}$3√⬜​$\sqrt[\square]{\square}$⬜√⬜​$\int_{\square}^{\square}$∫⬜⬜​​$\square^2$⬜2​$\square_2$⬜2​​$\left(\square\right)$(⬜)​
$\times$×​$\div$÷​$\pm$±​$\pi$π​$\infty$∞​$\varnothing$∅​$\ne$≠​$\ge$≥​$\le$≤​$>$>​$<$<​$\cup$∪​$\cap$∩​
$\angle$∠​$\parallel$∥​$\perp$⊥​$\triangle$△​$\parallelogram$▱​
Question 3:
Add answer
x6−y6
  • General
  • Symbols
  • Geometry
$\frac{\square}{\square}$⬜⬜​​$\sqrt{\square}$√⬜​$\sqrt[3]{\square}$3√⬜​$\sqrt[\square]{\square}$⬜√⬜​$\int_{\square}^{\square}$∫⬜⬜​​$\square^2$⬜2​$\square_2$⬜2​​$\left(\square\right)$(⬜)​
$\times$×​$\div$÷​$\pm$±​$\pi$π​$\infty$∞​$\varnothing$∅​$\ne$≠​$\ge$≥​$\le$≤​$>$>​$<$<​$\cup$∪​$\cap$∩​
$\angle$∠​$\parallel$∥​$\perp$⊥​$\triangle$△​$\parallelogram$▱​
Question 4:
Add answer
a2−b2+x2−y2−2(ax−by)
  • General
  • Symbols
  • Geometry
$\frac{\square}{\square}$⬜⬜​​$\sqrt{\square}$√⬜​$\sqrt[3]{\square}$3√⬜​$\sqrt[\square]{\square}$⬜√⬜​$\int_{\square}^{\square}$∫⬜⬜​​$\square^2$⬜2​$\square_2$⬜2​​$\left(\square\right)$(⬜)​
$\times$×​$\div$÷​$\pm$±​$\pi$π​$\infty$∞​$\varnothing$∅​$\ne$≠​$\ge$≥​$\le$≤​$>$>​$<$<​$\cup$∪​$\cap$∩​
$\angle$∠​$\parallel$∥​$\perp$⊥​$\triangle$△​$\parallelogram$▱​
Question 5:
Add answer
4x4+y4+3x2y2
  • General
  • Symbols
  • Geometry
$\frac{\square}{\square}$⬜⬜​​$\sqrt{\square}$√⬜​$\sqrt[3]{\square}$3√⬜​$\sqrt[\square]{\square}$⬜√⬜​$\int_{\square}^{\square}$∫⬜⬜​​$\square^2$⬜2​$\square_2$⬜2​​$\left(\square\right)$(⬜)​
$\times$×​$\div$÷​$\pm$±​$\pi$π​$\infty$∞​$\varnothing$∅​$\ne$≠​$\ge$≥​$\le$≤​$>$>​$<$<​$\cup$∪​$\cap$∩​
$\angle$∠​$\parallel$∥​$\perp$⊥​$\triangle$△​$\parallelogram$▱​
Question 6:
Add answer
x8−4x6−2x5+8x3+x2−4
  • General
  • Symbols
  • Geometry
$\frac{\square}{\square}$⬜⬜​​$\sqrt{\square}$√⬜​$\sqrt[3]{\square}$3√⬜​$\sqrt[\square]{\square}$⬜√⬜​$\int_{\square}^{\square}$∫⬜⬜​​$\square^2$⬜2​$\square_2$⬜2​​$\left(\square\right)$(⬜)​
$\times$×​$\div$÷​$\pm$±​$\pi$π​$\infty$∞​$\varnothing$∅​$\ne$≠​$\ge$≥​$\le$≤​$>$>​$<$<​$\cup$∪​$\cap$∩​
$\angle$∠​$\parallel$∥​$\perp$⊥​$\triangle$△​$\parallelogram$▱​