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1. m+1+2n-1=m+2n=5①
2m+n+2=3②
It is obtained: m=-1, n=3, m+n=2(b)2 (3/2x^2+xy-3/5y^2)(-4/3x^2y^2)=-2x^4y^2-4/3x^3y^3+4/5x^2y^4
3.The solution obtains a=-2, b=-3, and substituting the original formula = 6*6-9*8-4*(-11)=36-72+44=8
Original = a-b
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Reward 0 points 5 questions and give a reason.。。。
No 50 points no one bird yours...
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1)x^3+2x^2+2010=x*x^2+2x^2+2010=x(1-x)+2(1-x)=2010=-x^2-x+2012=-(x^2+x)+2012=2011
2) (m + 1 power of a n + 2 of b) (2n of a - 2m power of b) = 5 power of a and 3 power of b after combining the same kind of terms is:
a (m+2n)*b (2m+n+2)=a 5*b 3, the square into two sides corresponding to equal can obtain m+2n=5,2m+n+2=3The solution yields m=-1 and n=3
3) (three-thirds x +xy-three-fifths y) four-thirds x y) = -2x 4*y 2-4 3*x 3*y 3+4 5*x 2*y 4
4)ab(b+b²)-b²(ab-a)+2a(a-b²)=ab²(b+1)-ab²(b-1)+2a(a-b²)
2ab²+2a(a-b²)=2a(b²+a-b²)=2a²=8
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x^2+x-3=0
x^2+x=3
3-x^2=x
3-x^2-x^3)/(x-1)
x-x^3)/(x-1)
x(1-x^2)/(x-1)
x(x+1)
(x^2+x)
3(x-1) (x-3)=m 2 (2x-6) denominator is meaningful, x≠3
Denominator 2 (x-1) = m2
x=1+m^2/2
The equation has an additional root, 1+m 2 2=3
m^2=4m=±2
m=2. (m^2-2m)/(m^2-1)]/[m-1-(2m-1)/(m+1)]
0m=-2, (m2-2m) (m2-1)] [m-1-(2m-1) (m+1)].
3 x+6 (x-1)-(m+x) [x(x-1)] = 0 denominator is meaningful, x≠0 x≠1
Denominator 3(x-1)+6x-(m+x)=0
I tidy it up and get it. 8x=m+3
x=(m+3)/8
When x=0, m=-3
When x = 1, m = 5
To sum up, m is taken as any real number except -3 and 5.
x-1) (x-2) = m (x-2) + 2 denominator is meaningful, x≠2
Remove the denominator x-1=m+2(x-2).
I tidy it up and get it. x+m-3=0
x=3-m is a positive number, x>0 3-m>0 m<3
When x=2, m=1
In summary, m<3 and m≠1 are obtained
The value of m can be ( , 1) u(1, 3).
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x -3x+1=0 is divided by x
x+1 x=3 is the same square.
x^2+1/x^2=7
x x to the fourth power + 3x +1 divided by 2=1 (x2+1 x2+3).
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1+x+x+x +x to the third power of 0
So x+x +x=-1
So we get x=-1
So x+x+x to the third power of x + x + ......The power of 2008 of x = 0ps: lz sees that it is a high-order problem, and the x value is nothing more than , -1, and you will know it with a look.
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1+x+x+x +x to the third power of 0
Multiplication xx + x + x to the third power + x4 power = 0
Multiply x x 4 times.
x5 times + x6 times + x7 times + x8 times = 0
The same goes for ......x2005+x2006+x2007+x2008=0 add up to 0
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x²-3x+1=0
x-3+1/x=0
x+1/x=3
x x to the fourth power + 3x + 1 numerator denominator divided by x at the same time
1/(x²+3+1/x²)
1/[(x+1/x)²+1]
The question is unclear about the fourth power of x-3x square.
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The absolute value of x-3 + (y+2 3) to the power of 2 = 0 absolute value and the value of square are always non-negative values, and only when they are 0 at the same time, the sum is 0, so x-3 = 0, y + 2 3 = 0 >>>More
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