Ontbind in factoren door gebruik te maken van merkwaardige producten
- \(225a^{10}-121y^2\)
- \(81x^{10}-234x^5y+169y^2\)
- \(25s^2-169a^{12}\)
- \(64p^2+144p+81\)
- \(25b^{10}+80b^5s+64s^2\)
- \(x^2-49\)
- \(b^2-36\)
- \(p^2-225\)
- \(225b^{4}+330b^2y+121y^2\)
- \(-25y^2+9\)
- \(b^2-16b+64\)
- \(169s^2+208s+64\)
Ontbind in factoren door gebruik te maken van merkwaardige producten
Verbetersleutel
- \(225a^{10}-121y^2=(15a^5+11y)(15a^5-11y)\)
- \(81x^{10}-234x^5y+169y^2=(9x^5-13y)^2\)
- \(25s^2-169a^{12}=(5s-13a^6)(5s+13a^6)\)
- \(64p^2+144p+81=(8p+9)^2\)
- \(25b^{10}+80b^5s+64s^2=(5b^5+8s)^2\)
- \(x^2-49=(x-7)(x+7)\)
- \(b^2-36=(b-6)(b+6)\)
- \(p^2-225=(p+15)(p-15)\)
- \(225b^{4}+330b^2y+121y^2=(15b^2+11y)^2\)
- \(-25y^2+9=(3-5y)(3+5y)\)
- \(b^2-16b+64=(b-8)^2\)
- \(169s^2+208s+64=(13s+8)^2\)