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        1. 已知:如圖14,拋物線軸交于點(diǎn),點(diǎn),與直線相交于點(diǎn),點(diǎn),直線軸交于點(diǎn)

          (1)寫出直線的解析式.

          (2)求的面積.

          (3)若點(diǎn)在線段上以每秒1個單位長度的速度從運(yùn)動(不與重合),同時,點(diǎn)在射線上以每秒2個單位長度的速度從運(yùn)動.設(shè)運(yùn)動時間為秒,請寫出的面積的函數(shù)關(guān)系式,并求出點(diǎn)運(yùn)動多少時間時,的面積最大,最大面積是多少?

          解:(1)在中,令

          ,

          ,··············································· 1分

          點(diǎn)

          的解析式為·············································································· 2分

          (2)由,得  ···················································· 4分

          ,

          ,······························································································· 5分

          ························································································· 6分

          (3)過點(diǎn)于點(diǎn)

          ······························································································· 7分

          ·········································································································· 8分

          由直線可得:

          中,,,則

          ,······················································································· 9分

          ···················································································· 10分

          ····························································································· 11分

          此拋物線開口向下,當(dāng)時,

          當(dāng)點(diǎn)運(yùn)動2秒時,的面積達(dá)到最大,最大為.···························· 12分

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          科目:初中數(shù)學(xué) 來源:中考必備’04全國中考試題集錦·數(shù)學(xué) 題型:044

          如圖,已知拋物y=x2-ax+a+2與x軸交于A、B兩點(diǎn),與y軸交于點(diǎn)D(0,8),直線DC平行于x軸,交拋物線于另一點(diǎn)C.動點(diǎn)P以每秒2個單位長度的速度從點(diǎn)C出發(fā),沿C→D運(yùn)動.同時、點(diǎn)Q以每秒1個單位長度的速度從點(diǎn)A出發(fā),沿A→B運(yùn)動.連結(jié)PQ、CB.設(shè)點(diǎn)P的運(yùn)動時間為t秒.

          (1)求a的值;

          (2)當(dāng)t為何值時,PQ平行于y軸;

          (3)當(dāng)四邊形PQBC的面積等于14時,求t的值.

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