2. 考研
  3. 设y1(x)，y2(x)为y’+P(x)y=Q(x)的特解，又py1(x)+2qy2(x)为y’+P(x)y=0的解，Py1(x)一qy2(x)为y’+P(x)y=Q(x)的解，则p=_______，q=______．

设y1(x)，y2(x)为y’+P(x)y=Q(x)的特解，又py1(x)+2qy2(x)为y’+P(x)y=0的解，Py1(x)一qy2(x)为y’+P(x)y=Q(x)的解，则p=_______，q=______．

admin2018-05-23  76
问题 设y1(x)，y2(x)为y’+P(x)y=Q(x)的特解，又py1(x)+2qy2(x)为y’+P(x)y=0的解，Py1(x)一qy2(x)为y’+P(x)y=Q(x)的解，则p=_______，q=______．
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答案[*]
解析 由一阶线性微分方程解的结构性质得，解得．
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考研数学一

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