Ontbind in factoren door gebruik te maken van merkwaardige producten
- \(q^2-14q+49\)
- \(4x^{8}+4x^4+1\)
- \(a^2+12a+36\)
- \(64p^{4}+16p^2s+1s^2\)
- \(256p^{8}-160p^4x+25x^2\)
- \(16y^{6}+88y^3+121\)
- \(9x^{4}+48x^2+64\)
- \(x^2-16\)
- \(121x^2-352x+256\)
- \(y^2-144\)
- \(100x^2-49\)
- \(256s^{6}+416s^3y+169y^2\)
Ontbind in factoren door gebruik te maken van merkwaardige producten
Verbetersleutel
- \(q^2-14q+49=(q-7)^2\)
- \(4x^{8}+4x^4+1=(2x^4+1)^2\)
- \(a^2+12a+36=(a+6)^2\)
- \(64p^{4}+16p^2s+1s^2=(8p^2+s)^2\)
- \(256p^{8}-160p^4x+25x^2=(16p^4-5x)^2\)
- \(16y^{6}+88y^3+121=(4y^3+11)^2\)
- \(9x^{4}+48x^2+64=(3x^2+8)^2\)
- \(x^2-16=(x-4)(x+4)\)
- \(121x^2-352x+256=(11x-16)^2\)
- \(y^2-144=(y+12)(y-12)\)
- \(100x^2-49=(10x+7)(10x-7)\)
- \(256s^{6}+416s^3y+169y^2=(16s^3+13y)^2\)