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By |a+b-3|+(a-b+1)=0, when a+b-3>=0, the original formula =a+b-3+a-b+1=0, a=1, b>=2;
When a+b-3<=0, the original formula =3-a-b+a-b+1=0, and b=2 and a<=1; are obtained
In summary, we can get: a-b<=-1
Therefore, (a-b) 2011<=(-1) 2011
i.e. (a-b) 2011<=-1.
I think you may have made a mistake in this question, and there is no point in coming up with this kind of question.
I think the title should be like this:
Known |a+b-3|+(a-b+1) 2=0, find the value of (a-b) 2011.
Solution: Because |a+b-3|>=0,(a-b+1) 2>=0,and |a+b-3|+(a-b+1)^2=0
Therefore, for the equation to be true, there must be a+b-3=0 and a-b+1=0, so a-b=-1
So(a-b) 2011=-1
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a|=1, which one has to be answered: Qingqing a = 1
b|=3, gets: b = 3
When the slow family a=1 and b=3: a+b=4
When a=1, b=-3: a+b=-2
When a=1, b=-3: a+b=-2
When a=-1, b=-3: a+b=-4
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|a|=3,|b|=2,Bi Shi a= 3,b = 2;
Hand car AB 0, AB different number
1) When a=3, b=-2, a-b=3+2=5;
2) When the number of Bi is a=-3, b=2, a-b=-3-2=-5
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If a=3, b=1, then |a-b|=|3-1|=2 If a = 3 and b = -1, then |a-b|=|3+1|=4 If a = -3 and b = 1, then |a-b|=|-3-1|=4 If a = -3 and b = 1, then |a-b|=|-3+1|=2
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This should be discussed clearly, when a = 3, b = 1, the result is equal to 2When a=3, b=-1, the result is equal to 4When a=-3, b=1, the result is equal to 4, and when a=-3, b=-1, the result is equal to 2
It can be seen that if AB has the same sign, the result is 2, and the different sign is 4
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This posture is simple, the sum of the two numbers is equal to 0 and the leakage is boring, and the absolute value must be greater than or equal to 0
Therefore, both absolute values are 0
i.e. a+1=0, a=-1
b-3=0,b=3
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a=-3 b=1
a+b= -2
The absolute value must be a non-negative number, and if the sum of the two absolute values is zero, then they are each zero.
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1. a=2 or -2, b=3 or -3
Because: b a
So: b = -3, a = -2 or 2
2、b>-a>a>-b
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This is simple, the sum of the two numbers is equal to 0 and the absolute value must be greater than or equal to 0, so both absolute values are 0
i.e. a+1=0, a=-1
b-3=0,b=3
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