中学生网络课堂本课配套习题挑战模式1/5
单选题
难度系数：
1.
如图，△AOB的顶点A、B在二次函数y＝−
x2+
x+
的图象上，又点A、B分别在y轴和x轴上，tan∠ABO=1. 过点A作AC∥BO交上述函数图象于点C，点P在上述函数图象上，当△POC与△ABO相似时，点P的坐标为（ ）.
| A: (0， |
| B: (0， |
| C: (0， |
| D: (0， |
)或（3，0）
一次做对，真牛！
+5奖励规则>
- 提示1：PHA+6aaW5YWI55SxQUPiiKVCT+S6pOS4iui/sOWHveaVsOWbvuixoeS6jueCuUPlj6/ku6XmsYLlh7pD55qE5Z2Q5qCH77yM5o6l552A5b6X5YiwQUPjgIFBT+OAgU9D55qE6ZW/5bqm77yM55Sx5q2k5Lmf5Y+v5Lul5rGC5Ye6YueahOWAvO+8jOagueaNruaKm+eJqee6v+eahOWvueensOaAp+WPr+S7peaxguWHuuaKm+eJqee6v+S4jnjovbTnmoTlj6bkuIDkuqTngrnkuLpE55qE5Z2Q5qCH77yM5LuO6ICM5b6X5YiwQ0TnmoTplb/luqbvvIzmjqXnnYDliKnnlKjli77ogqHlrprnkIbnmoTpgIblrprnkIbor4HmmI7iiKBPQ0Q9OTDCsO+8jOaYk+W+l1J04pazT0NB4oi9UnTilrNBQk/vvIxSdOKWs09EQ+KIvVJ04pazQUJP77yM5rGC5Ye6UOeahOWdkOaghy48L3A+
- 答案：Qg==
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
本课配套习题挑战模式2/5
单选题
难度系数：
2.
如图，在平面直角坐标系中，二次函数y=2x2-16x+30的图象经过4（3，0），B（5，0）两点，顶点为C. 若二次函数图象与y轴交于点D，在y轴正半轴上有一点P（0，n），并且以点P、D、A为顶点的三角形与以点A、C、D为顶点的三角形相似，则n的值为（）。
| A: 22 |
| B: 23 |
| C: 24 |
| D: 25 |
一次做对，真牛！
+5奖励规则>
- 提示1：PHA+5L2c6L6F5Yqp57q/6L+e5o6lREPvvIxEQe+8jFBB77yM5Y+v55yL5Ye64pazRFBB4oi94pazQ0FE77yM5Y2zQVDiiKVEQ++8jOi/h0PngrnlkJF56L205byV5Z6C57q/5Z6C6Laz5Li6SO+8jOaOqOWHuuKWs0RDSOKIveKWs1BBT+e7k+WQiOWdkOagh+axguWHuue6v+autemVv+W6puagueaNruebuOS8vOS4ieinkuW9ouefpeivhuWIqeeUqOWvueW6lOi+ueaIkOavlOS+i+WBmumimOWNs+WPrzwvcD4=
- 答案：Qw==
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
本课配套习题挑战模式3/5
单选题
难度系数：
3.
如图，一次函数y=-2x的图象与二次函数y=-x2+3x图象的对称轴交于点B. 已知点P是二次函数y=-x2+3x图象在对称轴右侧部分上的一个动点，将直线y=-2x沿y轴向上平移，分别交x轴、y轴于C、D两点. 若以CD为直角边的△PCD与△OCD相似，则点P的坐标是（ ）
| A: （2，2）、( |
| B: （2，2）、( |
| C: （2，2）、( |
| D: （2，2）、( |
，
，
)
)、(
)
，
)
一次做对，真牛！
+5奖励规则>
- 提示1：PHA+6K6+RO+8iDDvvIwyYe+8ie+8jOWImeebtOe6v0NE6Kej5p6Q5byP5Li6eT0tMngrMmHvvIzlj6/nn6VD77yIYe+8jDDvvInvvIzku6VDROS4uuebtOinkui+ueeahOKWs1BDROS4juKWs09DROebuOS8vO+8jOWIhuS4uuKIoENEUD05MMKw5ZKM4oigRENQPTkwwrDkuKTnp43mg4XlhrXvvIzliIbliKvmsYJQ54K55Z2Q5qCH5Y2z5Y+vLjwvcD4=
- 答案：RA==
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
本课配套习题挑战模式4/5
单选题
难度系数：
4.
如图所示，二次函数y=
x2-x-4的图象与x轴交于点A和点B（A、B分别位于原点O的两侧），与y轴的负半轴交于点C，且tan∠OAC=2，AB=CB=5. 直线BC上确定一点P，使△PAB和△OBC相似，写出满足条件的点P的坐标正确的是（）.
| A: P1（-2，- |
| B: P1（-2， |
| C: P1（-2，- |
| D: P1（-2， |
），P2（
，-
）
一次做对，真牛！
+5奖励规则>
- 提示1：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
- 答案：QQ==
<p>解：设OB=k，则A（k-5，0），B（k，0），C（0，2k-10）.<br>在△BOC中，∵∠BOC=90°，<br>∴BC<sup>2</sup>=OC<sup>2</sup>+OB<sup>2</sup>，即25=（2k-10）<sup>2</sup>+k<sup>2</sup>，<br>解得k<sub>1</sub>=3，k<sub>2</sub>=5（舍去），<br>∴A（-2，0），B（3，0），C（0，-4）.<br>设直线BC的解析式为y=kx+m，<br>则<img src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR7CM8VcAAADFTlhaOU006.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR7CM8VcAAADFTlhaOU006.png" height="42" width="102">，<br>解得<img src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxR7CGGz2AAAC-MKczM8107.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxR7CGGz2AAAC-MKczM8107.png" height="62" width="74">，<br>∴直线BC的解析式为：y=<img src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxR_zG970AAABSU1Fw7o669.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxR_zG970AAABSU1Fw7o669.png" height="42" width="8">x-4；<br><img src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxR-hTH10AAAle12cuao770.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxR-hTH10AAAle12cuao770.png" alt="青果学院" align="left" height="264" hspace="12" width="252">设点P的坐标为（x，<img src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxR_zG970AAABSU1Fw7o669.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxR_zG970AAABSU1Fw7o669.png" height="42" width="8">x-4）.<br>① PA⊥AB时，OC∥AP，△COB∽△PAB，<br>∴<img src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxR-QqEJGAAABkUzkX-E866.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxR-QqEJGAAABkUzkX-E866.png" height="42" width="18">=<img src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR-iuN3lAAABjWcmFvo021.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR-iuN3lAAABjWcmFvo021.png" height="42" width="19">，即<img src="https://p1.qingguo.com/G1/M00/A6/AD/rBACFFPxxR_Th3v8AAABh3HSTMg807.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AD/rBACFFPxxR_Th3v8AAABh3HSTMg807.png" height="42" width="17">=<img src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxTOjZbk3AAABLUHxHMo372.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxTOjZbk3AAABLUHxHMo372.png" height="42" width="8">，<br>解得AP=<img src="https://p1.qingguo.com/G1/M00/A6/AD/rBACFFPxxR6hfYzzAAABU1U03N8472.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AD/rBACFFPxxR6hfYzzAAABU1U03N8472.png" height="42" width="15">，<br>∴-（<img src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxR_zG970AAABSU1Fw7o669.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxR_zG970AAABSU1Fw7o669.png" height="42" width="8">x-4）=<img src="https://p1.qingguo.com/G1/M00/A6/AD/rBACFFPxxR6hfYzzAAABU1U03N8472.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AD/rBACFFPxxR6hfYzzAAABU1U03N8472.png" height="42" width="15">，<br>解得x=-2，<br>∴P<sub>1</sub>（-2，-<img src="https://p1.qingguo.com/G1/M00/A6/AD/rBACFFPxxR6hfYzzAAABU1U03N8472.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AD/rBACFFPxxR6hfYzzAAABU1U03N8472.png" height="42" width="15">）；<br>② AP⊥PB时，△COB∽△APB，<br>∴<img src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxTOSO-5QAAABduNLPtM748.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxTOSO-5QAAABduNLPtM748.png" height="42" width="19">=<img src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxTPiEtx7AAABjlAykQY334.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxTPiEtx7AAABjlAykQY334.png" height="42" width="18">，即<img src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxTTQzrp8AAABbudSoHA420.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxTTQzrp8AAABbudSoHA420.png" height="42" width="18">=<img src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxTTy_-_KAAAA8dhv2zM314.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxTTy_-_KAAAA8dhv2zM314.png" height="42" width="8">，<br>解得PB=3.<br>过点P<sub>2</sub>作P<sub>2</sub>D⊥AB于D，则P<sub>2</sub>B<sup>2</sup>=BD×BA，<br>解得BD=<img src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxTSwBuYbAAABPx3KAC4027.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxTSwBuYbAAABPx3KAC4027.png" height="42" width="8">，<br>∴OD=3-<img src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxTSwBuYbAAABPx3KAC4027.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxTSwBuYbAAABPx3KAC4027.png" height="42" width="8">=<img src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR7gxGylAAABPgEIU0k418.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR7gxGylAAABPgEIU0k418.png" height="42" width="8">，即x=<img src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR7gxGylAAABPgEIU0k418.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR7gxGylAAABPgEIU0k418.png" height="42" width="8">，<br>∴<img src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxR_zG970AAABSU1Fw7o669.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxR_zG970AAABSU1Fw7o669.png" height="42" width="8">x-4=<img src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxR_zG970AAABSU1Fw7o669.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4A/rBACE1PxxR_zG970AAABSU1Fw7o669.png" height="42" width="8">×<img src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR7gxGylAAABPgEIU0k418.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR7gxGylAAABPgEIU0k418.png" height="42" width="8">-4=-<img src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxR6S_i1IAAABTZfeK0w387.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxR6S_i1IAAABTZfeK0w387.png" height="42" width="15">，<br>∴P<sub>2</sub>（<img src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR7gxGylAAABPgEIU0k418.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR7gxGylAAABPgEIU0k418.png" height="42" width="8">，-<img src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxR6S_i1IAAABTZfeK0w387.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxR6S_i1IAAABTZfeK0w387.png" height="42" width="15">）.<br>综上可知，满足条件的点P的坐标为P<sub>1</sub>（-2，-<img src="https://p1.qingguo.com/G1/M00/A6/AD/rBACFFPxxR6hfYzzAAABU1U03N8472.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AD/rBACFFPxxR6hfYzzAAABU1U03N8472.png" height="42" width="15">），P<sub>2</sub>（<img src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR7gxGylAAABPgEIU0k418.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AD/rBACFFPxxR7gxGylAAABPgEIU0k418.png" height="42" width="8">，-<img src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxR6S_i1IAAABTZfeK0w387.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4A/rBACE1PxxR6S_i1IAAABTZfeK0w387.png" height="42" width="15">）.<br>故选A。</p>
本课配套习题挑战模式5/5
单选题
难度系数：
5.
如图，已知二次函数y＝
(x+2)(ax+b)的图象过点A（-4，3），B（4，4）. 若点P在第二象限，且是抛物线上的一动点，过点P作PH垂直x轴于点H，当以P、H、D为顶点的三角形与△ABC相似时，写出点P的坐标正确的是（ ）.
| A: P1（- |
| B: P1（- |
| C: P1（- |
| D: P1（- |
，
）、P2（-
，
）
，
）、P2（-
）
一次做对，真牛！
+5奖励规则>
- 提示1：PHA+5bCG54K5QeWPiueCuULnmoTlnZDmoIfku6PlhaXlh73mlbDop6PmnpDlvI/vvIzlvpflh7ph44CBYueahOWAvO+8jOe7p+iAjOWPr+W+l+WHuuWHveaVsOino+aekOW8j++8mzwvcD4=
- 提示2：PHA+5YiG5Lik56eN5oOF5Ya16L+b6KGM6K6o6K6677yM4pGg4pazREhQ4oi94pazQkNB77yM4pGh4pazUEhE4oi94pazQkNB77yM54S25ZCO5YiG5Yir5Yip55So55u45Ly85LiJ6KeS5b2i5a+55bqU6L655oiQ5q+U5L6L55qE5oCn6LSo5rGC5Ye654K5UOeahOWdkOaghy48L3A+
- 答案：Qw==
<p>解：由题意得，函数图象经过点A（-4，3），B（4，4），<br>故可得：<br><img src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOTrTXbAAAGMOIQI98003.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOTrTXbAAAGMOIQI98003.png" height="83" width="217">，</p><table class="MsoNormalTable" style="border-collapse:collapse" border="0" cellpadding="0" cellspacing="0"><tbody><tr><td style="width:.3pt;padding:0cm 0cm 0cm 0cm" nowrap="nowrap" width="0"><br></td><td style="width:.3pt;padding:0cm 0cm 0cm 0cm" nowrap="nowrap" width="0"><br></td><td style="width:.3pt;padding:0cm 0cm 0cm 0cm" nowrap="nowrap" width="0"><br></td></tr></tbody></table><p>解得：<img src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUPDI2SIAAACyXWHi3Q274.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUPDI2SIAAACyXWHi3Q274.png" height="42" width="77">，<br>∴二次函数关系式为：y=<img src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxTnAM-Z1AAABXCzE_xI752.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxTnAM-Z1AAABXCzE_xI752.png" height="42" width="15">（x+2）（13x-20）.<br>设点P坐标为（x，<img src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxTnAM-Z1AAABXCzE_xI752.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxTnAM-Z1AAABXCzE_xI752.png" height="42" width="15">（x+2）（13x-20）），则PH=<img src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxTnAM-Z1AAABXCzE_xI752.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxTnAM-Z1AAABXCzE_xI752.png" height="42" width="15">（x+2）（13x-20），HD=-x+<img src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUPTl-euAAABZGyTXy8169.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUPTl-euAAABZGyTXy8169.png" height="42" width="15">，<br>① △DHP∽△BCA，则<img src="https://p2.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOiFQZ5AAABimxhINM941.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOiFQZ5AAABimxhINM941.png" height="42" width="19">=<img src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxUOxIYotAAABc1IgNUg550.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxUOxIYotAAABc1IgNUg550.png" height="42" width="20">，即<img src="https://p2.qingguo.com/G1/M00/D9/4B/rBACE1PxxUPQPTBfAAADNIn6leE496.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4B/rBACE1PxxUPQPTBfAAADNIn6leE496.png" height="62" width="147">=<img src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUSQ3GY-AAACWm6q2mg628.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUSQ3GY-AAACWm6q2mg628.png" height="42" width="40">，<br>解得：x=-<img src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOClUQ7AAABYblMMMU631.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOClUQ7AAABYblMMMU631.png" height="42" width="15">或x=<img src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUPTl-euAAABZGyTXy8169.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUPTl-euAAABZGyTXy8169.png" height="42" width="15">（因为点P在第二象限，故舍去）；<br>代入可得PH=<img src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxUKi7Hi-AAABVGO6lKI991.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxUKi7Hi-AAABVGO6lKI991.png" height="42" width="15">，即P<sub>1</sub>坐标为（-<img src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOClUQ7AAABYblMMMU631.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOClUQ7AAABYblMMMU631.png" height="42" width="15">，<img src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxUKi7Hi-AAABVGO6lKI991.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxUKi7Hi-AAABVGO6lKI991.png" height="42" width="15">）；<br>② △PHD∽△BCA，则<img src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxUSAWFSwAAABdDRNAuE613.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxUSAWFSwAAABdDRNAuE613.png" height="42" width="19">=<img src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUTD5RpmAAABkKrM3WA239.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUTD5RpmAAABkKrM3WA239.png" height="42" width="20">，即<img src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUSAXSONAAADM2idZaA337.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUSAXSONAAADM2idZaA337.png" height="42" width="147">=<img src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUTwlKdjAAACYShgIVo456.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUTwlKdjAAACYShgIVo456.png" height="62" width="40">，<br>解得：x=-<img src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUOTRdkkAAABai5bhks404.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUOTRdkkAAABai5bhks404.png" height="42" width="23">或x=<img src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUPTl-euAAABZGyTXy8169.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUPTl-euAAABZGyTXy8169.png" height="42" width="15">（因为点P在第二象限，故舍去）.<br>代入可得PH=<img src="https://p2.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOz4KtCAAABqAlXIek611.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOz4KtCAAABqAlXIek611.png" height="42" width="23">，即P<sub>2</sub>坐标为：（-<img src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUOTRdkkAAABai5bhks404.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUOTRdkkAAABai5bhks404.png" height="42" width="23">，<img src="https://p2.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOz4KtCAAABqAlXIek611.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOz4KtCAAABqAlXIek611.png" height="42" width="23">）综上所述，满足条件的点P有两个，即P<sub>1</sub>（-<img src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOClUQ7AAABYblMMMU631.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOClUQ7AAABYblMMMU631.png" height="42" width="15">，<img src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxUKi7Hi-AAABVGO6lKI991.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/A6/AE/rBACFFPxxUKi7Hi-AAABVGO6lKI991.png" height="42" width="15">）、P<sub>2</sub>（-<img src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUOTRdkkAAABai5bhks404.png" data-cke-saved-src="https://p1.qingguo.com/G1/M00/A6/AE/rBACFFPxxUOTRdkkAAABai5bhks404.png" height="42" width="23">，<img src="https://p2.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOz4KtCAAABqAlXIek611.png" data-cke-saved-src="https://p2.qingguo.com/G1/M00/D9/4B/rBACE1PxxUOz4KtCAAABqAlXIek611.png" height="42" width="23">）.<br>故选C。</p>
