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Simplify first, then evaluate. The target of simplification is the form of m+(p q).
399a+805)/(a+2)
399a+798)+7]/(a+2)
399(a+2)+7]/(a+2)
399+[7/(a+2)]
Since 399 is an integer, only 7 (a+2) is an integer to satisfy that the value of (399a+805) (a+2) is a positive integer.
So the value of a+2 is 7, 1
Correspondingly, the value of a is 5, -9, -1, -3
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The value of n=(399a+805) (a+2)=(399a+798+7) (a+2)=399+7 (a+2) is a positive integer.
then a+2 must be a divisor of 7 (-1,1,-7,7).
a=-1,a+2=1,n=399+7=805a=-3,a+2=-1,n=399-7=392a=-9,a+2=-7,n=399-1=398a=5,a+2=7,n=399+1=400
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Solution: 399a+805) (a+2).
399a+399*2+7)/(a+2)
399+7/(a+2)
There is a number that can integer 7
That is, a+2=1 a+2=-1 a+2=-7 a+2=7 a+2=7, and the solution of a can be preferably a=-1 a=-3 a=-9 a=5
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A 2-4A+8 Dust A-4
a(a-4)+8]/(a-4)
a+8/(a-4)
Because it is an integer, the brother who has experienced it contains it.
a-4=±1,±2,±4,±8
That is, limb laughter. a=5,3,6,2,8,0,12,-4.
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According to the division of Huai Zhi Chi Ding Meng Liang Yi, a2 lead Li 9≠0, so a≠3 and a≠ 3According to the basic properties of fractions, since its value is a positive integer, 3 a must be a positive divisor of 6, then 3 a 1 or 3 a 2, or 3 a 3 or 3 a 6, so a 2, or a 1 or a 0, or a 3, but a 3.
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That's how it should be.
Let 2a-7 a-2=k (k is a positive integer).
Then move the denominator to the right to refer to Li Shi, that is, 2a-7=k*(a-2), multiply open, 2a-7=k*a-2*k
Then deal with it, i.e., 2a-k*a=7-2*k, i.e., (2-k)*a=7-2*k, so a=7-2*k2-k
k is a positive integer, 2-k is the denominator, so k can only be 1, bring in the only car to get the disturbance a=5
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A 2-4A+8 Take this move A-4
a(a-4)+8]/(a-4)
a+8/(a-4)
Because it is an integer, it is eliminated.
a-4=±1,±2,±4,±8
i.e. a=5,3,6,2,8,0,12,-4,9,
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a+8 (a-4) is an integer, and a is also an integer stuffy, so 8 (a-4) must be an integer, so 8 is divisible by a-4, a-4 is a factor of 8, it can only be , 2, Master Sven reported.
a(a-4)+8] (a-4) =a+8 (a-4) how to do it.
Report Thousands of Miles Walk Solo Ride 8
a(a-4)+8]/(a-4) =a(a-4)/(a-4)+8/(a-4) =a+8/(a-4)
Master Sven reports.
8 (a-4) must be an integer, then there is a a in ** It is known that a is an integer imaginary cover, a 2-4a+8 a-4
a(a-4)+8]/(a-4)
a+8/(a-4)
Because it is an integer differential slip.
a-4=±1,±2,±4,±8
i.e. a=5,3,6,2,8,0,12,-4,2,Knowing that a is an integer, and the value of the fraction a 2-4a+8 a-4 is a positive integer, find the value of a 2-4a+8 a-4
a(a-4)+8]/(a-4)
a+8/(a-4)
Because it's an integer, so.
a-4=1,2,4,8
Why a-4 = 1,2,4,8
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(6a+18)/(a^2-9)
6(a+3) (a+3)(a-3).
6/(a-3)
The value of -(6a+18) (a2-9) is a positive integer.
6 volts (3-a) is a positive integer.
The integer 3-a is 1,2,3,6
a = 2 or 1 or 0 or -3
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-(6a+18)/(a^2-9)
6(a+3)/(a+3)(a-3)
6/(a-3)
The value of fraction -(6a+18) (a2-9) is a positive integer and 6 (3-a) is a positive integer.
The integer 3-a is 1,2,3,6
a = 2 or 1 or 0 or -3
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First of all, 18 a must be an integer, so the value of a can be 1,18,2,9,3,6
Secondly, -6a must be an integer, so the value of a is reduced to 1,9, that is, the value of a is 1,-1,3,-3
Finally, consider that the value of -6a+18 a -9 is positive, so the value of a can only be 1, -1, -3
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