Ontbinden in factoren (1)

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Ontbind in factoren door gebruik te maken van merkwaardige producten

  1. \(y^2+6y+9\)
  2. \(-196x^2+9\)
  3. \(64p^2+48p+9\)
  4. \(81x^{6}-234x^3+169\)
  5. \(q^2+12q+36\)
  6. \(169s^2-312s+144\)
  7. \(256s^{8}-1\)
  8. \(121a^{16}-4y^2\)
  9. \(100p^2-180p+81\)
  10. \(225y^{10}-16\)
  11. \(169p^{8}-156p^4y+36y^2\)
  12. \(225p^{6}+210p^3+49\)

Ontbind in factoren door gebruik te maken van merkwaardige producten

Verbetersleutel

  1. \(y^2+6y+9=(y+3)^2\)
  2. \(-196x^2+9=(3-14x)(3+14x)\)
  3. \(64p^2+48p+9=(8p+3)^2\)
  4. \(81x^{6}-234x^3+169=(9x^3-13)^2\)
  5. \(q^2+12q+36=(q+6)^2\)
  6. \(169s^2-312s+144=(13s-12)^2\)
  7. \(256s^{8}-1=(16s^4+1)(16s^4-1)\)
  8. \(121a^{16}-4y^2=(11a^8+2y)(11a^8-2y)\)
  9. \(100p^2-180p+81=(10p-9)^2\)
  10. \(225y^{10}-16=(15y^5+4)(15y^5-4)\)
  11. \(169p^{8}-156p^4y+36y^2=(13p^4-6y)^2\)
  12. \(225p^{6}+210p^3+49=(15p^3+7)^2\)
Oefeningengenerator wiskundeoefeningen.be 2026-07-16 04:34:10
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