【答案】
分析:把拋物線的方程化為標(biāo)準(zhǔn)方程,找出標(biāo)準(zhǔn)方程中的p值,根據(jù)p的值寫出拋物線的準(zhǔn)線方程,列出關(guān)于a的方程,求出方程的解即可得到a的值.
解答:解:由y=ax
2,變形得:x
2=
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y=2×
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y,
∴p=
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,又拋物線的準(zhǔn)線方程是y=1,
∴-
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=1,解得a=-
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.
故選B
點(diǎn)評:此題考查了拋物線的簡單性質(zhì),是一道基礎(chǔ)題.也是高考常考的題型.找出拋物線標(biāo)準(zhǔn)方程中的p值是解本題的關(guān)鍵.要求學(xué)生掌握拋物線的標(biāo)準(zhǔn)方程如下:(1)y
2=2px(p>0),拋物線開口方向向右,焦點(diǎn)F(
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,0),準(zhǔn)線方程為x=-
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;(2)y
2=-2px(p>0),拋物線開口方向向左,焦點(diǎn)F(-
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,0),準(zhǔn)線方程為x=
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;(3)x
2=2py(p>0),拋物線開口方向向上,焦點(diǎn)F(0,
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),準(zhǔn)線方程為y=-
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;(4)x
2=-2py(p>0),拋物線開口方向向下,焦點(diǎn)F(0,-
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),準(zhǔn)線方程為y=
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.