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HKDSE-MATH
2013-I-09
Ans: (a) Mean $=3.5$, inter-quartile range $=2$, standard
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2013
2013-I-10
Ans: (a) median $=31$, mode $=23$ (b) (i) $\left\{\begin{a
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2013
2013-I-11
Ans: (a) $222\text{ grams}$ (b) $\dfrac{11}{4}\text{ met
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2013
2013-I-12
Ans: (a) $a=3$, $b=-1$ and $c=4$ (b) No
Note that the remaind
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2013
2013-I-13
Ans: (a) (i) $r:R=1:3$ (ii) $15\text{ cm}$ (b) No
Since the b
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2013
2013-I-14
Ans: (a) $(6,17)$ (b) (i) $25$ (ii) (1) Collinear (2) $3:2$
$
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2013
2013-I-15
Ans: (a) $60\text{ marks}$ (b) Yes
Let $\overline{x}$ and $
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2013
2013-I-16
Ans: (a) $\dfrac{1}{28}$ (b) $\dfrac{27}{28}$
The requir
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2013
2013-I-17
Ans: (a) $(18,324)$ (b) (i) $A=\dfrac{3}{2}(36x-x^2)\te
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2013
2013-I-18
Ans: (a) (i) $53.1^\circ$ (ii) $17.1\text{ cm}$ (b) (i) $28
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2013
2013-I-19
Ans: (a) (i) $9\times10^6(1+r\%)-3\times10^5\text{ m}^
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2013
2013-II-01
Ans: B
$\begin{array}{cl}
& (27\cdot 9^{n+1})^3 \\
=
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2013
2013-II-02
Ans: D
$\begin{array}{rcl}
\dfrac{y-1}{c} & = &
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2013
2013-II-03
Ans: D
$\begin{array}{cl}
& h\ell -k\ell + hm –
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2013
2013-II-04
Ans: C
$\begin{array}{cl}
& 0.050~454~5 \\
= & 0
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2013
2013-II-05
Ans: A
Consider the first inequality, we have
$\begin{arra
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2013
2013-II-06
Ans: C
$\begin{array}{rcl}
(x-k)^2 & = & 4k^2 \\
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2013
2013-II-07
Ans: B
Note that $b$ is the $y$-intercept of the graph. There
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2013
2013-II-08
Ans: A
$\begin{array}{rcl}
x(x+3a)+a & \equiv &
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2013
2013-II-09
Ans: D
Since $f(x)$ is divisible by $x+1$, we have
$\begin{a
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2013
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