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计算下列各式:(1)1a−b+1a+b+2aa2+b2+4a3a4+b4;(2)x2+yzx2+(y−z)x−yz+y2−zxy2+(z+x)y+zx+z2+xyz2−(x−y)z−xy;(3)x3−1x3+2x2+2x+1+x3+1x3−2x2+2x−1−2(x2+1)x2−1(4)(y−x)(z−x)(x−2y+z)(x+y−2z)+(z−y)(x−y)
题目详情
计算下列各式:
(1)
+
+
+
;
(2)
+
+
;
(3)
+
−
(4)
+
+
.
(1)
1 |
a−b |
1 |
a+b |
2a |
a2+b2 |
4a3 |
a4+b4 |
(2)
x2+yz |
x2+(y−z)x−yz |
y2−zx |
y2+(z+x)y+zx |
z2+xy |
z2−(x−y)z−xy |
(3)
x3−1 |
x3+2x2+2x+1 |
x3+1 |
x3−2x2+2x−1 |
2(x2+1) |
x2−1 |
(4)
(y−x)(z−x) |
(x−2y+z)(x+y−2z) |
(z−y)(x−y) |
(x+y−2z)(y+z−2x) |
(x−z)(y−z) |
(y+z−2x)(x−2y+z) |
▼优质解答
答案和解析
(1)
+
+
+
=
+
+
=
+
=
;
(2)
+
+
=
+
+
=
+
+
-
-
1 |
a−b |
1 |
a+b |
2a |
a2+b2 |
4a3 |
a4+b4 |
=
2a |
a2−b2 |
2a |
a2+b2 |
4a3 |
a4+b4 |
=
4a3 |
a4−b4 |
4a3 |
a4+b4 |
=
8a7 |
a8−b8 |
(2)
x2+yz |
x2+(y−z)x−yz |
y2−zx |
y2+(z+x)y+zx |
z2+xy |
z2−(x−y)z−xy |
=
x(x−z)+z(x+y) |
(x+y)(x−z) |
y(x+y)−x(y+z) |
(x+y)(y+z) |
z(y+z)−y(z−x) |
(z−x)(y+z) |
=
x |
x+y |
z |
x−z |
y |
y+z |
x |
x+y |
作业帮用户
2017-10-02
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