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HKCEE
2007-I-10
Ans: (a) $4.5\text{ cm}$ (b) (i) Impossible (ii) Impossibl
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2007
2007-I-11
Ans: (a) $96\pi\text{ cm}^3$ (b) (i) $60\pi\text{ cm}^2$ (
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2007
2007-I-12
Ans: (a) $7$ (b) $40$ (c) $\dfrac{1}{10}$ (d) Pie chart: no;
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2007
2007-I-13
Ans: (a) $4x+3y-49=0$ (b) $11$ (c) (i) $-2$ (ii) $48$, $\dfr
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2007
2007-I-14
Ans: (a) (i) $39$ (ii) $(x+3)(x+9)(4x-9)$ (b) (i) $C=16x^3
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2007
2007-I-15
Ans: (a) (i) $\dfrac{3}{5}$ (ii) $\dfrac{3}{20}$ (iii) $\
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2007
2007-I-16
Ans: (a) $10\sqrt{2}\text{ cm}^2$, $210\sqrt{2}\text{ c
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2007
2007-I-17
Ans: (b) (i) $(-7,0)$ (ii) $(x+7)^2+(y-9)^2=9^2$
Since $I
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2007
2007-II-01
Ans: A
$\begin{array}{cl}
& 3^{2n} \cdot 4^n \\
=
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2007
2007-II-02
Ans: D
$\begin{array}{cl}
& \dfrac{1}{n+3} –
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2007
2007-II-03
Ans: A
$\begin{array}{cl}
& (x+x)(y+y+y) \\
= &
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2007
2007-II-04
Ans: A
Let $x$ be the smaller one of two consecutive integers
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2007
2007-II-05
Ans: D
According to the function $y=(x+1)^2-4$, we have
The
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2007
2007-II-06
Ans: B
$\begin{array}{rcl}
15 & \ge & 4(x+2)-1 \
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2007
2007-II-07
Ans: B
Let $\$x$ and $\$y$ be the prices of an orange and apple
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2007
2007-II-08
Ans: D
It is given that $f(x)=x^2-ax+2a$.
$\begin{array}{
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2007
2007-II-09
Ans: A
$\begin{array}{rcl}
T(1) & = & 4 \\
T(2)
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2007
2007-II-10
Ans: B
The percentage increase of the fare
$\begin{array}{
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2007
2007-II-11
Ans: D
The required amount
$\begin{array}{cl}
= & \$3
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2007
2007-II-12
Ans: D
$\begin{array}{cl}
& \sqrt{2007} \\
= & 4
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2007
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