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2012年福建省厦门市中考数学试题及答案(4)

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x-4x+3k1 (x-1)(x-3)=k1( )= , ········································ 7分

x x

又∵当1≤x≤3时, (x-1) (x-3) ≤0,

(x-1)(x-3)

) ≥0.

x

∴ PE-NE≥0. ······································································· 8分 ∴ k1( ∴

PNPE

=-1 NENE

14

=-x2+x-1. ··························································· 9分

33

PN1

∴ 当x=2时,的最大值是. ··············································10分

NE31

由题意,此时PN=,

2

3

∴ NE=. ············································································· 11分

23

∴ 点N(2,) . ∴ k2=3.

2

3∴ y=. ··················································································12分

x

k

解3:∵ 点A(1,c)、B(3,d)是直线y=k1x+b与双曲线y=2(k2>0)的交点,

x

∴ c=k2,,3d=k2,c=k1+b,d=3k1+b. ································ 5分 k2=3d, k1=-d,b=4d. ∴ 直线y=-dx+4d,双曲线y=

3d. x

2

∵ A(1,c)和点B (3,d )都在第一象限,∴ 点P在第一象限. 3d

∴ PN=PE-NE=-dx+4d-

x

x2-4x+3d (x-1)(x-3)

=-d( )=- ,··································· 6分

x x 又∵当1≤x≤3时,(x-1) (x-3) ≤0,

d (x-1)(x-3)

≥0.

x

∴ PN=PE-NE≥0. ······························································· 7分 ∴-

PN

=NE

-dx+4d-

3dx

3dx

∴ ··························································· 8分

124

=-x+x-1. ··························································· 9分

33

PN1

∴ 当x=2时,的最大值是. ··············································10分

NE3

- 16 -

1

由题意,此时PN=,

2

3

∴ NE=. ··············································································· 11分

23

∴ 点N(2,) .

2∴ k2=3.

3∴ y=. ··················································································12分

x

- 17 -

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