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1.(x+2)^2+6(x+2)+8
x+2)+2][(x+2)+4]
x+4)(x+6)
2.-x 4y+x 2y-xy(Note: x4 refers to the fourth power of x) xy(-x +xy-1).
x²-4y²)+x-2y)
x-2y)(x+2y)+(x-2y)
x-2y)(x+2y+1)
x+y)²-x+y)-6
x+y-3)(x+y+2)
i.e. a quarter).
a²+a²+a+
6.(x^2+3x-3)(x^2+3x+4)-8(x²+3x)²+x²+3x)-20
x²+3x+5)(x²+3x-4)
x²+3x+5)(x+4)(x-1)
x²+y²)-x²y²
x²+y²+xy)(x²+y²-xy)
a(a-1)]²32a(a-1)+60
a(a-1)-2][a(a-1)-30](a-2)(a+1)(a-6)(a+5)
2x-1)(2x+7)
10.Knowing a-2b=5,3a+4b=6, find the value of polynomial 3a2-2ab-8b2.
3a²-2ab-8b²
3a+4b)(a-2b)
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(1) should be x 3
x^4+2x^3y-3x^2y^2-4xy^3-y^4
x^4+2x^2y+x^2y^2-4x^2y^2-4xy^3-y^4
x^2*(x+y)^2-y^2*(2x+y)^2
x^2+xy+2xy+y^2)(x^2+xy-2xy-y^2)
x^2+3xy+y^2)(x^2-xy-y^2)
If you defactor the factor within the range of real numbers, continue, otherwise it will end there.
(x+3/2*y)^2-5/4*y^2)((x-y/2)^2-3y^2/4)
x+3y/2-√5y/2)(x+3y/2+√5y/2)(x-y/2-√3y/2)(x-y/2+√3y/2)
2) 2x^4-15x^3+38x^2-39x+14
2(x^4-2x^3+x^2)-11x^3+36x^2-39x+14
2x^2(x-1)^2-11x(x^2-2x+1)+14(x^2-2x+1)
2x^2-11x+14)(x-1)^2
2x-7)(x-2)(x-1)^2
3) a^3b-ab^3+a^2+b^2+1
a^3b-a^2b^2+ab+a^2b^2-ab^3+b^2+a^2-ab+1
ab(a^2-ab+1)+b^2(a^2-ab+1)+1(a^2-ab+1)
ab+b^2+1)(a^2-ab+1)
4) a^4+2a^3+3a^2+2a+1
This is the perfect square formula.
a^2+a+1)^2
5) 5x^3+2xy^2+7y^3
It should be y 3, so that there is a solution of x=-y.
Original formula = 5x(x-y)(x+y)+7y2(x+y).
x+y)(5x^2-5xy+7y^2)
It is no longer possible to divide within the range of real numbers.
6) x^8+x^4+1
x^8+2x^4+1-x^4
x^4+1)^2-x^4
x^4+x^2+1)(x^4-x^2+1)
Same recipe. (x^4+2x^2+1-x^2)(x^4+2x^2+1-3x^2)
x^2-x+1)(x^2+x+1)(x^2-√3x+1)(x^2+√x+1)
7) x^6-y^6+x^4+x^2y^2+y^4
x^4-y^4)(x^4+x^2y^2+y^4)+(x^4+x^2y^2+y^4)
x^4-y^4+1)(x^4+x^2y^2+y^4)
x^4-y^4+1)((x^2+y^2)^2-x^2y^2)
x^4-y^4+1)(x^2+y^2+xy)(x^2+y^2-xy)
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=(2x^4-15x^3+28x^2)+(10x^2-39x+14)
2x-7)(x-4)x^2+(2x-7)(5x-2)
2x-7)2x-7)(x^3-4x^2+5x-2)
a^3b-a^2b^2+a^2b^2+ab-ab-ab^3+a^2+b^2+1
a^3b-a^2b^2+ab+a^2b^2-ab^3+b^2+a^2-ab+1
ab(a^2-ab+1)+b^2(a^2-ab+1)+1(a^2-ab+1)
ab+b^2+1)(a^2-ab-1)
It seems that the question is wrong 5x 3+2xy 2+7y 3
5x^3-5xy^2)+(7xy^2+7y^3)
5x(x^2-y^2)+7y^2(x+y)
5x(x+y)(x-y)+7y^2(x+y)
x+y)(5x^2-5xy+7y^2)
6 solution: x 8+x 4+1
x^8+2x^4+1-x^4
x^4+1)^2-x^4
x^4+1+x^2)(x^4+1-x^2)
x^4+2x^2+1-x^2)(x^4-x^2+1)
(x^2+1)^2-x^2](x^4-x^2+1)
x^2+x+1)(x^2-x+1)(x^4-x^2+1)
7 formula: x 3-y 3=(x-y)(x 2+xy+y 2).
x^6-y^6+x^4+x^2y^2+y^4
x^4-y^4)(x^4+x^2y^2+y^4)+(x^4+x^2y^2+y^4)
x^4-y^4+1)(x^4+x^2y^2+y^4)
I'll think about it again.
Plagiarism is prohibited!
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The first question is wrong, right?
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..Tell you how...
The first step is to extract the common factor.
Part 2 You'll find that you can use perfect squares or squares.
Basically, these two cloths.,All the factorization in junior high school can be made.。。
Thank you..
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1. (4x+3y)2=16x2+9y2 (
2.The square of (a-b) is equal to the square of (b-a).
Radio 4If (2a+3b)2=(2a-3b)2+( is true, then the formula in parentheses is [
5.If (x-y)2=0, the equation that follows is [
6.The following equation holds for [
a.(a-b)2=a2-ab+b2 b.(a+3b)2=a2+9b2
c.(a+b)(a-b)=(b+a)(-b+a) d. (x-9)(x+9)=x2-9
A1 ×
4. b5. a
6.c judgment 1 (4x+3y)2=16x2+9y2 (
2.The square of (a-b) is equal to the square of (b-a).
Radio 4If (2a+3b)2=(2a-3b)2+( is true, then the formula in parentheses is [
5.If (x-y)2=0, the equation that follows is [
6.The following equation holds for [
a.(a-b)2=a2-ab+b2 b.(a+3b)2=a2+9b2
c.(a+b)(a-b)=(b+a)(-b+a) d. (x-9)(x+9)=x2-9
A1 ×
4. b5. a
6. c
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