题目内容
(1)解方程:(x-3)2=2(3-x);
(2)计算:
-3tan230°+2
.
(2)计算:
| 1 | ||
|
| (sin45°-1)2 |
(1)(x-3)2=2(3-x),
移项得:(x-3)2+2(x-3)=0,
分解因式得:(x-3)(x-3+2)=0,
可得x-3=0或x-3+2=0,
解得:x1=3,x2=1;
(2)原式=
-3×(
)2+2|1-1|=
+1-1+0=
.
移项得:(x-3)2+2(x-3)=0,
分解因式得:(x-3)(x-3+2)=0,
可得x-3=0或x-3+2=0,
解得:x1=3,x2=1;
(2)原式=
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(
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| 3 |
| 2 |
| 2 |
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