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Государственный университет — учебно-научно-производственный комплекс (бывш. ОрелГТУ)

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Задания к курсовой работе

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Задание 3.

вариант

Задание «а»

Задания «b» и «c»

для r₁: (3,1), (4,2), (7,7), (8,8);

для r2: (3,4), (4,5), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A2,
r2.A5, r2.A6)}(r₁>^<r₂, d(r₁.A₆)d(r₂.A₆)

для r₁: (3,1), (4,2), (7,7), (8,8);

для r2: (3,3), (4,5), (7,6), (8,8)

b (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(A₂)=b₂); r₁.A₂=r₂.A₂=A₂

для r₁: (3,1), (4,2), (7,7), (8,8);

для r2: (3,3), (4,4), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A2,
r2.A5, r2.A6)}(r₁>^<r₂, d(r₁.A₆)d(r₂.A₅))

для r₁: (3,1), (4,2), (7,7), (8,8);

для r2: (3,3), (4,5), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂,d(A₅)4),d(r₁.A₂)=b₂, d(r₂.A₂)=b₃);

r₁.A₅=r₂.A₅=A₅

для r₁: (3,1), (4,2), (7,7), (8,8);

для r2: (3,3), (4,5), (7,6), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r1.A5, r2.A6)}(r₁>^<r₂, d(r₁.A₆)d(r₂.A₅))

для r₁: (3,1), (4,2), (7,6), (8,8);

для r2: (3,4), (4,5), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂,d(A₂)=b₃), d(r₁.A₅)4, d(r₂.A₆)3); r₁.A₂=r₂.A₂=A₂

для r₁: (3,1), (4,2), (7,6), (8,8);

для r2: (3,3), (4,5), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
A3, A5, r2.A6)}(r₁>^<r₂, d(A₁)=a₃); r₁.A₁=r₂.A₁=A₁

для r₁: (3,1), (4 2), (7,6), (8,8);

для r2: (3,3), (4,4), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(r₁.A₅)d(r₂.A₆)), d(r₁.A₁)=a₃)

для r₁: (3,1), (4,2), (7,6), (8,8);

для r2: (3,3), (4,4), (7,5), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r1.A2,r2.A5,A6)}(r₁>^<r₂, d(r₁.A₆)d(r₂.A₆)))

для r₁: (3,1), (4,2), (7,6), (8, );

для r2: (3,3), (4,4), (7,5), (8,6)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (d(A₅)2)), d(r₁.A₁)=a₃); r₁.A₅=r₂.A₅=A₅

для r₁: (3,1), (4,2), (7,5), (8,8);

для r2: (3,3), (4,4), (7,5), (8,6)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r2.A2,r2.A6}(r₁>^<r₂,(d(A₆)=1,d(r₁.A₁)=a₄)); r₁.A₆=r₂.A₆=A₅

для r₁: (3,1), (4,2), (7,5), (8, );

для r2: (3,3), (4,4), (7,6), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, r₁.A₅=r₂.A₅), d(r₁.A₁)=a₃)

для r₁: (3,1), (4,2), (7,5), (8,8);

для r2: (3,3), (4,4), (7,5), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r1.A5, r2.A6)} (r₁>^<r₂, r₁.A₅=r₂.A₆)

для r₁: (3,1), (4,2), (7,5), (8,8);

для r2: (3,3), (4,4), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (r₁.A₅=r₂.A₅)), d(r₁.A₁)=a₃)

для r₁: (3,1), (4,2), (7,5), (8,8);

для r2: (3,3), (4,4), (7,7), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r1.A5, r2.A6)} (r₁>^<r₂, r₁.A₅=r₂.A₆)

для r₁: (3,1), (4,2), (7,4), (8,8);

для r2: (3,3), (4,4), (7,7), (8, )

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, r₁.A₆=r₂.A₆), d(r₂.A₁)=a₂)

для r₁: (3,1), (4,2), (7,4), (8,8);

для r2: (3,3), (4,4), (7,6), (8, )

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r1.A3, r2.A5)} (r₁>^<r₂, d(A₅)3); r₁.A₅=r₂.A₅=A₅

для r₁: (3,1), (4,2), (7,4), (8,8);

для r2: (3,3), (4,4), (7,5), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, r₁.A₂=r₂.A₂), d(r₁.A₁)=a₂)

для r₁: (3,1), (4,2), (7,4), (8,8);

для r2: (3,3), (4,4), (7,5), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r2.A2,r1.A3,r2.A5)}(r₁>^<r₂,d(A₆)3); r₁.A₆=r₂.A₆=A₆

для r₁: (3,1), (4,2), (7,4), (8,8);

для r2: (3,3), (4,4), (7,5), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, r₁.A₂=r₂.A₂), d(r₁.A₁)=a₂)

для r₁: (3,1), (4,2), (7,3), (8,8);

для r2: (3,3), (4,4), (7,7), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A4, r2.A5, r1.A6)}(r₁>^<r₂, d(A₅)=4); r₁.A₅=r₂.A₅=A₅

для r₁: (3,1), (4,2), (7,3), (8,8);

для r2: (3,3), (4,4), (7,6), (8, )

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(r₁.A₅)d(r₂.A₅)), d(r₁.A₁)=a₃)

для r₁: (3,1), (4,2), (7,4), (8, );

для r2: (3,3), (4,4), (7,5), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r1.A2,r1A6,r2.A5)}(r₁>^<r₂, (r₁.A₅)d(r₂.A₆))

для r₁: (3,1), (4,2), (7,3), (8,8);

для r2: (3,3), (4,4), (7,5), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(A₆)3), d(r₂.A₁)=a₂); r₁.A₆=r₂.A₆=A₆

для r₁: (3,1), (4,2), (7,3), (8,8);

для r2: (3,3), (4,4), (7,5), (8,6)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r1.A2,r2.A5,r2.A6)}(r₁>^<r₂, d(r₂.A₅)d(r₁.A₅)

для r₁: (3,1), (4,2), (7,3), (8,7);

для r2: (3,3), (4,4), (7,7), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, r₁.A₅=r₂.A₆), d(r₂.A₂)=b₃)

для r₁: (3,1), (4,2), (7,3), (8,7);

для r2: (3,3), (4,4), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r2.A5, r1.A6)} (r₁>^<r₂, r₁.A₅=r₂.A₅)

для r₁: (3,1), (4,2), (7,3), (8,7);

для r2: (3,3), (4,4), (7,5), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (r₁.A₆=r₂.A₆)), d(r₁.A₁)=a₂)

для r₁: (3,1), (4,2), (7,3), (8,7);

для r2: (3,3), (4,4), (7,5), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r2.A5, r1.A6)} (r₁>^<r₂, r₁.A₅=r₂.A₆)

для r₁: (3,1), (4,2), (7,3), (8,7);

для r2: (3,3), (4,4), (7,5), (8,6)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(A₆)4), d(r₁.A₁)=a₄); r₁.A₆=r₂.A₆=A₆

для r₁: (3,1), (4,2), (7,3), (8, );

для r2: (3,3), (4,4), (7,7), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r2.A4,r2.A5,r1.A6)}(r₁>^<r₂,d(A₅)=4); r₁.A₅=r₂.A₅=A₅

для r₁: (3,1), (4,2), (7,3), (8,6);

для r2: (3,3), (4,4), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, r₁.A₆=r₂.A₆), d(r₁.A₁)=a₃)

для r₁: (3,1), (4,2), (7,3), (8, );

для r2: (3,3), (4,4), (7,5), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r1.A3, r2.A4)} (r₁>^<r₂, d(A₆)3); r₁.A₆=r₂.A₆=A₆

для r₁: (3,1), (4,2), (7,3), (8,6);

для r2: (3,3), (4,4), (7,5), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (r₁.A₅=r₂.A₅)), d(r₁.A₁)=a₃)

для r₁: (3,1), (4,2), (7,3), (8,6);

для r2: (3,3), (4,4), (7,5), (8,6)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r2.A4,r2.A5,r2.A6)}(r₁>^<r₂,d(A₃)=c₆,); r₁.A₃=r₂.A₃=A₃

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,4), (2,5), (5,6), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A3,
r2.A7, r2.A8)}(r₁>^<r₂, d(r₁.A₈)d(r₂.A₈)

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,4), (2,5), (5,3), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(A₃)=c₂); r₁.A₃=r₂.A₃=A₃

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,4), (2,2), (5,3), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A3,
r2.A4, r2.A8)}(r₁>^<r₂, d(r₁.A₇)d(r₂.A₈))

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,3), (2,2), (5,1), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(A₇)3), d(r₁.A₃)=c₁); r₁.A₇=r₂.A₇=A₇

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,3), (2,2), (5,1), (6,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A3,
r1.A4, r2.A8)}(r₁>^<r₂, d(r₁.A₈)d(r₂.A₈))

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,1), (2,2), (5,3), (6,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(A₃)=c₁), d(r₁.A₄)=d₁); r₁.A₃=r₂.A₃=A₃

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,1), (2,2), (5,7), (6,6)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A3,
A4, A7, r2.A8)}(r₁>^<r₂, d(A₄)=d₂); r₁.A₄=r₂.A₄=A₄

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,1), (2,5), (5,6), (6,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(r₁.A₇)d(r₂.A₇)), d(r₁.A₃)=c₂)

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,5), (2,6), (5,7), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r1.A2,r2.A5,A6)}(r₁>^<r₂, d(r₁.A₇)d(r₂.A₇)))

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,3), (2,4), (5,7), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (d(A₇)2)), d(r₁.A₃)=c₁); r₁.A₇=r₂.A₇=A₇

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,3), (2,5), (5,7), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r2.A6)} (r₁>^<r₂, (r₁.A₇= r₂.A₇))

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,2), (2,5), (5,7), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (r₁.A₈=r₂.A₈)), d(r₁.A₃)=c₂)

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,2), (2,4), (5,7), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r1.A5, r2.A6)} (r₁>^<r₂, r₁.A₇=r₂.A₇)

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,2), (2,5), (5,5), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (r₁.A₇=r₂.A₇)), d(r₁.A₃)=c₁)

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,2), (2,5), (5,5), (6,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r1.A5, r2.A6)} (r₁>^<r₂, r₁.A₄=r₂.A₄)

для r₁: (3,1), (4,2), (7,7), (8,8);

для r2: (3,4), (4,5), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A2,
r2.A5, r2.A6)}(r₁>^<r₂, d(r₁.A₆)d(r₂.A₆)

для r₁: (3,1), (4,2), (7,7), (8,8);

для r2: (3,3), (4,5), (7,6), (8,8)

b (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(A₂)=b₂); r₁.A₂=r₂.A₂=A₂

для r₁: (3,1), (4,2), (7,7), (8,8);

для r2: (3,3), (4,4), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A2,
r2.A5, r2.A6)}(r₁>^<r₂, d(r₁.A₆)d(r₂.A₅))

для r₁: (3,1), (4,2), (7,7), (8,8);

для r2: (3,3), (4,5), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂,d(A₅)4),d(r₁.A₂)=b₂, d(r₂.A₂)=b₃);

r₁.A₅=r₂.A₅=A₅

для r₁: (3,1), (4,2), (7,7), (8,8);

для r2: (3,3), (4,5), (7,6), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r1.A5, r2.A6)}(r₁>^<r₂, d(r₁.A₆)d(r₂.A₅))

для r₁: (3,1), (4,2), (7,6), (8,8);

для r2: (3,4), (4,5), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂,d(A₂)=b₃), d(r₁.A₅)4, d(r₂.A₆)3); r₁.A₂=r₂.A₂=A₂

для r₁: (3,1), (4,2), (7,6), (8,8);

для r2: (3,3), (4,5), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
A3, A5, r2.A6)}(r₁>^<r₂, d(A₁)=a₃); r₁.A₁=r₂.A₁=A₁

для r₁: (3,1), (4 2), (7,6), (8,8);

для r2: (3,3), (4,4), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(r₁.A₅)d(r₂.A₆)), d(r₁.A₁)=a₃)

для r₁: (3,1), (4,2), (7,6), (8,8);

для r2: (3,3), (4,4), (7,5), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r1.A2,r2.A5,A6)}(r₁>^<r₂, d(r₁.A₆)d(r₂.A₆)))

для r₁: (3,1), (4,2), (7,6), (8, );

для r2: (3,3), (4,4), (7,5), (8,6)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (d(A₅)2)), d(r₁.A₁)=a₃); r₁.A₅=r₂.A₅=A₅

для r₁: (3,1), (4,2), (7,5), (8,8);

для r2: (3,3), (4,4), (7,5), (8,6)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r2.A2,r2.A6}(r₁>^<r₂,(d(A₆)=1,d(r₁.A₁)=a₄)); r₁.A₆=r₂.A₆=A₅

для r₁: (3,1), (4,2), (7,5), (8, );

для r2: (3,3), (4,4), (7,6), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, r₁.A₅=r₂.A₅), d(r₁.A₁)=a₃)

для r₁: (3,1), (4,2), (7,5), (8,8);

для r2: (3,3), (4,4), (7,5), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r1.A5, r2.A6)} (r₁>^<r₂, r₁.A₅=r₂.A₆)

для r₁: (3,1), (4,2), (7,5), (8,8);

для r2: (3,3), (4,4), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (r₁.A₅=r₂.A₅)), d(r₁.A₁)=a₃)

для r₁: (3,1), (4,2), (7,5), (8,8);

для r2: (3,3), (4,4), (7,7), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r1.A5, r2.A6)} (r₁>^<r₂, r₁.A₅=r₂.A₆)

для r₁: (3,1), (4,2), (7,4), (8,8);

для r2: (3,3), (4,4), (7,7), (8, )

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, r₁.A₆=r₂.A₆), d(r₂.A₁)=a₂)

для r₁: (3,1), (4,2), (7,4), (8,8);

для r2: (3,3), (4,4), (7,6), (8, )

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r1.A3, r2.A5)} (r₁>^<r₂, d(A₅)3); r₁.A₅=r₂.A₅=A₅

для r₁: (3,1), (4,2), (7,4), (8,8);

для r2: (3,3), (4,4), (7,5), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, r₁.A₂=r₂.A₂), d(r₁.A₁)=a₂)

для r₁: (3,1), (4,2), (7,4), (8,8);

для r2: (3,3), (4,4), (7,5), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r2.A2,r1.A3,r2.A5)}(r₁>^<r₂,d(A₆)3); r₁.A₆=r₂.A₆=A₆

для r₁: (3,1), (4,2), (7,4), (8,8);

для r2: (3,3), (4,4), (7,5), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, r₁.A₂=r₂.A₂), d(r₁.A₁)=a₂)

для r₁: (3,1), (4,2), (7,3), (8,8);

для r2: (3,3), (4,4), (7,7), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A4, r2.A5, r1.A6)}(r₁>^<r₂, d(A₅)=4); r₁.A₅=r₂.A₅=A₅

для r₁: (3,1), (4,2), (7,3), (8,8);

для r2: (3,3), (4,4), (7,6), (8, )

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(r₁.A₅)d(r₂.A₅)), d(r₁.A₁)=a₃)

для r₁: (3,1), (4,2), (7,4), (8, );

для r2: (3,3), (4,4), (7,5), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r1.A2,r1A6,r2.A5)}(r₁>^<r₂, (r₁.A₅)d(r₂.A₆))

для r₁: (3,1), (4,2), (7,3), (8,8);

для r2: (3,3), (4,4), (7,5), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(A₆)3), d(r₂.A₁)=a₂); r₁.A₆=r₂.A₆=A₆

для r₁: (3,1), (4,2), (7,3), (8,8);

для r2: (3,3), (4,4), (7,5), (8,6)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r1.A2,r2.A5,r2.A6)}(r₁>^<r₂, d(r₂.A₅)d(r₁.A₅)

для r₁: (3,1), (4,2), (7,3), (8,7);

для r2: (3,3), (4,4), (7,7), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, r₁.A₅=r₂.A₆), d(r₂.A₂)=b₃)

для r₁: (3,1), (4,2), (7,3), (8,7);

для r2: (3,3), (4,4), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r2.A5, r1.A6)} (r₁>^<r₂, r₁.A₅=r₂.A₅)

для r₁: (3,1), (4,2), (7,3), (8,7);

для r2: (3,3), (4,4), (7,5), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (r₁.A₆=r₂.A₆)), d(r₁.A₁)=a₂)

для r₁: (3,1), (4,2), (7,3), (8,7);

для r2: (3,3), (4,4), (7,5), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r2.A5, r1.A6)} (r₁>^<r₂, r₁.A₅=r₂.A₆)

для r₁: (3,1), (4,2), (7,3), (8,7);

для r2: (3,3), (4,4), (7,5), (8,6)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(A₆)4), d(r₁.A₁)=a₄); r₁.A₆=r₂.A₆=A₆

для r₁: (3,1), (4,2), (7,3), (8, );

для r2: (3,3), (4,4), (7,7), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r2.A4,r2.A5,r1.A6)}(r₁>^<r₂,d(A₅)=4); r₁.A₅=r₂.A₅=A₅

для r₁: (3,1), (4,2), (7,3), (8,6);

для r2: (3,3), (4,4), (7,6), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, r₁.A₆=r₂.A₆), d(r₁.A₁)=a₃)

для r₁: (3,1), (4,2), (7,3), (8, );

для r2: (3,3), (4,4), (7,5), (8,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r1.A3, r2.A4)} (r₁>^<r₂, d(A₆)3); r₁.A₆=r₂.A₆=A₆

для r₁: (3,1), (4,2), (7,3), (8,6);

для r2: (3,3), (4,4), (7,5), (8,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (r₁.A₅=r₂.A₅)), d(r₁.A₁)=a₃)

для r₁: (3,1), (4,2), (7,3), (8,6);

для r2: (3,3), (4,4), (7,5), (8,6)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r2.A4,r2.A5,r2.A6)}(r₁>^<r₂,d(A₃)=c₆,); r₁.A₃=r₂.A₃=A₃

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,4), (2,5), (5,6), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A3,
r2.A7, r2.A8)}(r₁>^<r₂, d(r₁.A₈)d(r₂.A₈)

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,4), (2,5), (5,3), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(A₃)=c₂); r₁.A₃=r₂.A₃=A₃

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,4), (2,2), (5,3), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A3,
r2.A4, r2.A8)}(r₁>^<r₂, d(r₁.A₇)d(r₂.A₈))

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,3), (2,2), (5,1), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(A₇)3), d(r₁.A₃)=c₁); r₁.A₇=r₂.A₇=A₇

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,3), (2,2), (5,1), (6,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A3,
r1.A4, r2.A8)}(r₁>^<r₂, d(r₁.A₈)d(r₂.A₈))

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,1), (2,2), (5,3), (6,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(A₃)=c₁), d(r₁.A₄)=d₁); r₁.A₃=r₂.A₃=A₃

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,1), (2,2), (5,7), (6,6)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A3,
A4, A7, r2.A8)}(r₁>^<r₂, d(A₄)=d₂); r₁.A₄=r₂.A₄=A₄

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,1), (2,5), (5,6), (6,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, d(r₁.A₇)d(r₂.A₇)), d(r₁.A₃)=c₂)

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,5), (2,6), (5,7), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,r1.A2,r2.A5,A6)}(r₁>^<r₂, d(r₁.A₇)d(r₂.A₇)))

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,3), (2,4), (5,7), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (d(A₇)2)), d(r₁.A₃)=c₁); r₁.A₇=r₂.A₇=A₇

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,3), (2,5), (5,7), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r2.A6)} (r₁>^<r₂, (r₁.A₇= r₂.A₇))

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,2), (2,5), (5,7), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (r₁.A₈=r₂.A₈)), d(r₁.A₃)=c₂)

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,2), (2,4), (5,7), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r1.A5, r2.A6)} (r₁>^<r₂, r₁.A₇=r₂.A₇)

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,2), (2,5), (5,5), (6,8)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) ((r₁>^<r₂, (r₁.A₇=r₂.A₇)), d(r₁.A₃)=c₁)

для r₁: (1,1), (2,2), (5,7), (6,8);

для r2: (1,2), (2,5), (5,5), (6,7)

b) (r₁r₂);2) (r₁r₂); 3) (r₁\r₂);

c) _{(r1.A1,
r2.A2, r1.A5, r2.A6)} (r₁>^<r₂, r₁.A₄=r₂.A₄)

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