Ontbind in factoren door gebruik te maken van merkwaardige producten
- \(q^2-16\)
- \(196-121b^{12}\)
- \(169b^{8}-16p^2\)
- \(a^2-9\)
- \(16b^{6}-9x^2\)
- \(s^2-64\)
- \(64s^{4}+16s^2x+1x^2\)
- \(-16y^2+225\)
- \(49y^2-84y+36\)
- \(256a^{4}-225s^2\)
- \(b^2-121\)
- \(256y^{8}-81\)
Ontbind in factoren door gebruik te maken van merkwaardige producten
Verbetersleutel
- \(q^2-16=(q-4)(q+4)\)
- \(196-121b^{12}=(14-11b^6)(14+11b^6)\)
- \(169b^{8}-16p^2=(13b^4+4p)(13b^4-4p)\)
- \(a^2-9=(a+3)(a-3)\)
- \(16b^{6}-9x^2=(4b^3+3x)(4b^3-3x)\)
- \(s^2-64=(s-8)(s+8)\)
- \(64s^{4}+16s^2x+1x^2=(8s^2+x)^2\)
- \(-16y^2+225=(15-4y)(15+4y)\)
- \(49y^2-84y+36=(7y-6)^2\)
- \(256a^{4}-225s^2=(16a^2+15s)(16a^2-15s)\)
- \(b^2-121=(b-11)(b+11)\)
- \(256y^{8}-81=(16y^4+9)(16y^4-9)\)