§ 2.

24. f(x)   g(x).

24.01.

f(x) = ( 1)2×( 2)2 × ( + i),
g(x) = 5 23 + 42 3 + 2

24.02.

f(x) = 6 1,
g(x) = 14 + 1;

24.03.

f(x) = (4 1) × ( + 2)2,
g(x)=65+4+2332+33;

24.04.

f(x)=(33)2(2+2)(+1)2,
g(x)=6+55+74152219;

24.05.

f(x)=(2)2(1)2(2+1),
g(x) = 3 2 + 1;

24.06.

f(x)=(2+3)2(22)(+2)2,
g(x) = 6 + 25 + 43 + 62 + 3;

24.07.

f(x)=(1)2(2+1)(+ 1)2,
g(x) = 3 2 + 1;

24.08.

f(x)=(2+2)2(32)( + 1),
g(x)=5+4+43+42+4+4;

24.09.

f(x)=(22)2(1)2(2+1),
g(x)=554+113192+21;

24.10.

f(x)=(3)2(2+2)(1)2,
g(x)=554+93132+146;

24.11.

f(x)=(2)2(1),
g(x)=574+123+16264+48;

24.12.

f(x)=(1)4(2++1)2( + 1),
g(x)=524+32+21;

24.13.

f(x) = ( + 1)2 × ( + 3),
g(x) = 4 + 3 32 5 2;

24.14.

f(x)=(2)2(+3)2(+1)(1),
g(x)=5+34+132+8+24;

24.15.

f(x)=(2)3(1)2(2+1)2,
g(x)=54+113192+2412;

24.16.

f(x)=(+1)3(1)3(2+1),
g(x)=534+73132+124;

24.17.

f(x)=(+2)2(3)2(2+1),
g(x)=5493+52+1612;

24.18.

f(x)=(1)3( + 2)2(2 + 1),
g(x) = 4 23 + 22 2 + 1;

24.19.

f(x)=(4)2(+2)2(+3),
g(x)=544113+262+64+32;

24.20.

f(x)=(+4)3(2)2(2 3),
g(x)=4+83+1322448;

24.21.

f(x)=(2)3(1)3(+1),
g(x) = 4 + 32 43 + 4 4;

24.22.

f(x)=(2)2( + 3)2( 1),
g(x) = 4 63 + 132 12 + 4;

24.23.

f(x)=(3)2(4)2(2 + 2),
g(x)=594+113+1172

24.24.

f(x)=(32)2(2+2)(+1)2,
g(x)=5+24+32242;

24.25.

f(x)=(32)2(2 + 1)( + 1)2,
g(x) = 9 33 2;

24.26.

f(x)=(1)5(2+1)2(4+2+1)3,
g(x)=6+254432+2+1;

24.27.

f(x) = (2 + 4) × ( + 3) × ( 1)2,
g(x)=54+33324+4;

24.28.

f(x)=(+1)2(2)(2+11),
g(x)=4+23+122+22+11;

24.29.

f(x)=(+1)3(2)2(+3)2,
g(x)=4+3312220+48;

24.30.

f(x)=(+4)2(2)3(+1)2,
g(x) = 3 12 + 16;

24.31.

f(x) = (2 + 3)3 × ( + 2)3 × (2 2)2,
g(x) = 6 + 25 + 43 + 62 + 3;

24.32.

f(x)=(+3)2(+2)( 1)4,
g(x) = 4 23 + 22 2 + 1;

24.33.

f(x)=(+1)3(1)2(2+1)2,
g(x) = 3 2 + 1;

24.34.

f(x) = ( + 2) × (4 1) × ( 3),
g(x)=65+42332+33;

24.35.

f(x) = (2 + 1)2 × ( + 1)2 × ( 1)3,
g(x)=534+73132+124;

 

 

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