SEAMO 2022 — Paper A — Grade 1–2
Find $9+99+999$.
$1107$
$1108$
$1109$
$1110$
None of the above
Find the missing number in Figure $3$.

$1$
$2$
$3$
$4$
$5$
Find the missing numbers: $1,2,4,7,11,\square,\square,29,37,\ldots$.
$15,21$
$16,22$
$16,23$
$15,22$
$17,24$
Find the shaded area in $\text{cm}^2$.

$4$
$6$
$8$
$10$
$12$
A farm has $18$ chickens and rabbits with $58$ legs altogether. How many rabbits are there?

$8$
$9$
$10$
$11$
$12$
Each figure consists of six identical small rectangles as shown. Perimeter is the total outline length. Which statement is true?

Figures $1$ and $4$ have equal perimeter.
Figures $2$ and $3$ have equal perimeter.
Figure $1$ has the largest perimeter.
Figure $3$ has the largest perimeter.
Figure $4$ has the largest perimeter.
Mark sees the mirror reflection of a clock. What is the actual time?

$2{:}35\text{ pm}$
$3{:}15\text{ pm}$
$4{:}15\text{ pm}$
$4{:}45\text{ pm}$
None of the above
How many squares are there altogether?

$15$
$19$
$23$
$24$
$25$
Evaluate $1-2+3-4+5-6+\cdots-20+21$.
$11$
$13$
$15$
$17$
$21$
Find the three-digit number $\overline{ABC}$ satisfying $\overline{AA}+\overline{BB}+\overline{CC}=\overline{ABC}$.
$196$
$197$
$198$
$199$
$200$
How many shortest directed paths are there from A to B?

$5$
$6$
$7$
$8$
$9$
The dates of all Wednesdays in a month sum to $66$. What weekday is the first of that month?

Monday
Tuesday
Wednesday
Thursday
Friday
Find the first number in the chain: add $6$, multiply by $6$, subtract $6$, divide by $6$, to obtain $6$.

$5$
$4$
$3$
$2$
$1$
A bag has $5$ black, $3$ orange and $4$ red balls. Without looking, how many must Shawn draw to guarantee at least one of every colour?
$8$
$9$
$10$
$11$
$12$
There are five steps. Chatdanai can climb one or two at a time. In how many ways can he reach the top?

$7$
$8$
$9$
$10$
$12$
A teacher gives each student $7$ sweets and has $3$ left. If she gives each $8$, she needs $5$ more. How many sweets does she have?

$58$
$59$
$60$
$61$
$62$
Find $A$ in Figure $3$.

$1$
$2$
$3$
$4$
$5$
Insert operations in $3\;\square\;3\;\square\;3\;\square\;3=7$, from left to right.
$-\;+\;\times$
$+\;-\;+$
$\times\;\times\;\div$
$+\;+\;\div$
$-\;-\;\div$
Given square $+$ triangle $+$ circle $=48$, square $+$ two triangles $=47$, and two squares $+$ triangle $=46$, find the circle.

$15$
$16$
$17$
$18$
$20$
The object consists of eight cubes. If all its exposed surfaces are painted yellow, how many cubes have exactly four painted faces?

$3$
$4$
$5$
$6$
$7$