Ontbind in factoren door gebruik te maken van merkwaardige producten
- \(q^2-225\)
- \(121p^{10}-176p^5+64\)
- \(64p^{14}-225\)
- \(225a^{4}-16s^2\)
- \(9a^{16}-16b^2\)
- \(x^2-49\)
- \(64p^2-80p+25\)
- \(169q^{8}+286q^4+121\)
- \(a^2-225\)
- \(25x^2+10x+1\)
- \(x^2-2x+1\)
- \(121s^2-16\)
Ontbind in factoren door gebruik te maken van merkwaardige producten
Verbetersleutel
- \(q^2-225=(q+15)(q-15)\)
- \(121p^{10}-176p^5+64=(11p^5-8)^2\)
- \(64p^{14}-225=(8p^7+15)(8p^7-15)\)
- \(225a^{4}-16s^2=(15a^2+4s)(15a^2-4s)\)
- \(9a^{16}-16b^2=(3a^8+4b)(3a^8-4b)\)
- \(x^2-49=(x+7)(x-7)\)
- \(64p^2-80p+25=(8p-5)^2\)
- \(169q^{8}+286q^4+121=(13q^4+11)^2\)
- \(a^2-225=(a-15)(a+15)\)
- \(25x^2+10x+1=(5x+1)^2\)
- \(x^2-2x+1=(x-1)^2\)
- \(121s^2-16=(11s+4)(11s-4)\)