24.01.

f(x) = (х – 1)²×(х – 2)² × (х + i),

g(x) = х⁵ – 2х³ + 4х² – 3х + 2

24.02.

f(x) = х⁶ – 1,

g(x) = х¹⁴ – х + 1;

24.03.

f(x) = (х⁴ – 1) × (х + 2)²,

g(x)=х⁶–х⁵+х⁴+2х³–3х²+3х–3;

24.04.

f(x)=(х³–3)²(х²+2)(х+1)²,

g(x)=х⁶+5х⁵+7х⁴–15х²–21х–9;

24.05.

f(x)=(х–2)²(х–1)²(х²+1),

g(x) = х³ – х² – х + 1;

24.06.

f(x)=(х²+3)²(х²–2)(х+2)²,

g(x) = х⁶ + 2х⁵ + 4х³ + 6х² + 3;

24.07.

f(x)=(х–1)²(х²+1)(х+ 1)²,

g(x) = х³ – х² – х + 1;

24.08.

f(x)=(х²+2)²(х³–2)(х + 1),

g(x)=х⁵+х⁴+4х³+4х²+4х+4;

24.09.

f(x)=(х²–2)²(х–1)²(х²+1),

g(x)=х⁵–5х⁴+11х³–19х²+2х–1;

24.10.

f(x)=(х–3)²(х²+2)(х–1)²,

g(x)=х⁵–5х⁴+9х³–13х²+14х–6;

24.11.

f(x)=(х–2)²(х–1),

g(x)=х⁵–7х⁴+12х³+16х²–64х+48;

24.12.

f(x)=(х–1)⁴(х²+х+1)²(х + 1),

g(x)=х⁵–2х⁴+х³–х²+2х–1;

24.13.

f(x) = (х + 1)² × (х + 3),

g(x) = х⁴ + х³ – 3х² – 5х – 2;

24.14.

f(x)=(х–2)²(х+3)²(х+1)(х–1),

g(x)=х⁵+3х⁴+13х²+8х+24;

24.15.

f(x)=(х–2)³(х–1)²(х²+1)²,

g(x)=5х⁴+11х³–19х²+24х–12;

24.16.

f(x)=(х+1)³(х–1)³(х²+1),

g(x)=х⁵–3х⁴+7х³–13х²+12х–4;

24.17.

f(x)=(х+2)²(х–3)²⁽х²+1),

g(x)=х⁵–х⁴–9х³+5х²+16х–12;

24.18.

f(x)=(х–1)³(х + 2)²⁽х² + 1),

g(x) = х⁴ – 2х³ + 2х² – 2х + 1;

24.19.

f(x)=(х–4)²(х+2)²(х+3),

g(x)=х⁵–4х⁴–11х³+26х²+64х+32;

24.20.

f(x)=(х+4)³(х–2)²(х² – 3),

g(x)=х⁴+8х³+13х²–24х–48;

24.21.

f(x)=(х–2)³(х–1)³(х+1),

g(x) = х⁴ + 3х² – 4х³ + 4х – 4;

24.22.

f(x)=(х–2)²(х + 3)²(х – 1),

g(x) = х⁴ – 6х³ + 13х² – 12х + 4;

24.23.

f(x)=(х–3)²(х–4)²(х² + 2),

g(x)=х⁵–9х⁴+11х³+117х²

24.24.

f(x)=(х³–2)²(х²+2)(х+1)²,

g(x)=х⁵+2х⁴+х³–2х²–4х–2;

24.25.

f(x)=(х³–2)²(х² + 1)(х + 1)²,

g(x) = х⁹ – 3х³ – 2;

24.26.

f(x)=(х–1)⁵(х²+1)²(х⁴+х²+1)³,

g(x)=х⁶+2х⁵–х⁴–4х³–х²+2х+1;

24.27.

f(x) = (х² + 4) × (х + 3) × (х – 1)²,

g(x)=х⁵–х⁴+3х³–3х²–4х+4;

24.28.

f(x)=(х+1)²(х–2)(х²+11),

g(x)=х⁴+2х³+12х²+22х+11;

24.29.

f(x)=(х+1)³(х–2)²(х+3)²,

g(x)=х⁴+3х³–12х²–20х+48;

24.30.

f(x)=(х+4)²(х–2)³(х+1)²,

g(x) = х³ – 12х + 16;

24.31.

f(x) = (х² + 3)³ × (х + 2)³ × (х² – 2)²,

g(x) = х⁶ + 2х⁵ + 4х³ + 6х² + 3;

24.32.

f(x)=(х+3)²(х+2)(х – 1)⁴,

g(x) = х⁴ – 2х³ + 2х² – 2х + 1;

24.33.

f(x)=(х+1)³(х–1)²(х²+1)²,

g(x) = х³ – х² – х + 1;

24.34.

f(x) = (х + 2) × (х⁴ – 1) × (х – 3),

g(x)=х⁶–х⁵+х⁴–2х³–3х²+3х–3;

24.35.

f(x) = (х² + 1)² × (х + 1)² × (х – 1)³,

g(x)=х⁵–3х⁴+7х³–13х²+12х–4;