(-12).(-13)+13.(-112)
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B(8) = { 0, 8; 16; 24; 32; 40; 48; ....;}
vì x thuộc B(8) và x < 40 nên x ϵ { 0; 8; 24; 32}
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\(\text{2001.2002.2003.(11.1212−12.1111)}=2021.2022.2023.\left(11.12.101-12.11.101\right)=2021.2022.2023.0=0\)
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= a+(-m) +7+(-8) + m
= a+(-m) + m + 7 + (-8)
= a + 0 + (-1)
= a + (-1)
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\(\overline{aaabbb}=a.100000+a.10000+a.1000+b.100+b.10+b\)
= a.(100 000 + 10 000 + 1000) + b.(100 + 10 + 1)
= a.111 000 + b.111
Vì) (do 111 000 ⋮ 37) a.111 000 ⋮ 37
(do 111 ⋮ 37) b.111 ⋮ 37
Vậy aaabbb ⋮ 37
aaabbb=a.100000+a.10000+a.1000+b.100+b.10+b
= a.(100 000 + 10 000 + 1000) + b.(100 + 10 + 1)
= a.111 000 + b.111
Vì) (do 111 000 ⋮ 37) a.111 000 ⋮ 37
(do 111 ⋮ 37) b.111 ⋮ 37
(-12).(-13) + 13.(-112)
= 12.13 - 13.112
= -13.(112 -12)
= -13.100
=-1300