题目内容
用换元法解方程m2+m+1=
时,若设m2+m=n,原方程可化为( )
| 2 |
| m2+m |
| A.n2+n+2=0 | B.n2-n-2=0 | C.n2-n+2=0 | D.n2+n-2=0 |
由m2+m=n可得
=
,
∴原方程可化为n+1=
,
去分母整理得:n2+n-2=0.故选D.
| 2 |
| m2+m |
| 2 |
| n |
∴原方程可化为n+1=
| 2 |
| n |
去分母整理得:n2+n-2=0.故选D.
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用换元法解方程m2+m+1=
时,若设m2+m=n,原方程可化为( )
| 2 |
| m2+m |
| A、n2+n+2=0 |
| B、n2-n-2=0 |
| C、n2-n+2=0 |
| D、n2+n-2=0 |