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Solution: x=-3 8
Because:|m-3|+|n-2|=0 and the absolute value of any number is greater than or equal to 0, so: |m-3|=0,|n-2|=0;
So: m=3, n=2
Substituting the values of m,n into 3mx+1=x-n.
9x+1=x-2
Solution: x=-3 8
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m-3|+|n-2|=0
Since the sum of the non-negative numbers is zero, both non-negative numbers are 0 to get |m-3|=0
n-2|=0, and the solution is m=3 n=2
Substitute m=3 n=2 into the equation.
3mx+1=x-n
9x+1=x-2
8x=-3x=-3/8
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Because:|m-3|+|n-2|=0, so |m-3|=0 |n-2|=0 so we get m-3=0 m=3 , n-2=0 so n=2 brings m=3, n=2 into the equation 3mx+1=x-n to get 9x+1=x-2
9x-x=-2-1
8x=-3x=-3/8
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The original form is 0+0=0 form.
i.e. m-3 = 0 and n-2 = 0
m=3, n=2
Bring m=3, n=2 into the equation.
9x+1=x-2
Solve this equation.
x=-3/8
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For Equation 1 to be true, if and only if|m-3|=0 |n-2|=0 (absolute non-negative).
m=3 n=2
The equation is 9x+1=x-2
Solution: x=-3 8
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There is a question that knows m=3, n=2 and brings in 9x+1=x-2 and finally 8x=-3 x=-3 8
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From 3mx+7=0 and 2x+3n=0 are the same equations about x, we can know that m≠ pants are 0 before the pants, and n ≠ is pure and sensitive
The solution gives x=- 7 3m =-3n 2
9mn = 14, Bozhi mn = 14 9 , mn ) 2 = (14 9 ) 2 = 196 81 = 2 34 81
Therefore, fill in: 2 34 81
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m(3x+n)-n=(3+m)x+mn
3mx+mn-n=3x+mx+mn
2m-3)x=n
x=n 2m-3 (m does not sell this Wang Yu Ao 3 2).
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x^2 - m(3x-2m+n)-n^2=0x^2-3mx+2m^2-mn-n^2=0x^2-3mx+(2m+n)(m-n)=0x-2m-n)(x-m+n)=0
So talking about the Jiling can be obtained: the front type.
x=2m+n or x=m-n
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The square term and the absolute term are constant and non-negative, the sum of the two terms = 0, and both terms = 0m-1 = 0 m = 1
n+2=0 n=-2
The equation becomes. 4x+2=4
4x=2x=1/2
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Solution: Due to |3m-n+1|≥0,2m+3n-25|0 and |3m-n+1|+|2m+3n-25|=0 so |3m-n+1|=0,|2m+3n-25|=0 solution gives m=2, n=7
Therefore, the equation 2mx-7(x-n)=19
is 4x-7 (x-7) = 19
4x-7x+49=19
3x=-30
x=10
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Solution: There are meanings from the title:
3m-n+1=0
2m+3n-25=0
Solution: m=2, n=7
So the equation 2mx-7(x-n)=19 is:
4x-7(x-7)=19, i.e.: -3x+49=19 so x=10
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The sum of the two absolute values is zero.
Because the absolute value must be greater than or equal to zero.
How two 3m-n+1=0
2m+3n-25=0
m=2n=7
Equation 4x-7x+49=19
x=10
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Solution: If there is a problem, you can know that 3m-n+1=0
2m+3n-25=0 can be solved to m=2, n=7
Generation: 2mx-7(x-n)=19, which can be solved to x=-10