VTMO 2021 — Grade 2 — titan-cup Minh shuffles and turns over the pictured $TITAN$, VTMO, $2021$ cards. Thanh draws one at random. Which character is most likely?
$T$
I
$A$
$N$
$2$
February $1 , 2021$ is Monday. What weekday is March $31 , 2021$?
Monday
Tuesday
Wednesday
Thursday
Friday
After $40$ minutes of homework, Chau sees the pictured clock in a mirror. When did she start?
$10 : 55$
$9 : 35$
$9 : 25$
$11 : 05$
$10 : 45$
An and Binh’s ages total $16$. In how many years will the total be $30$?
$5$
$7$
$10$
$12$
$14$
Nhi receives $1280000$ dong, with exactly one $500000$-dong note. What is the fewest notes?
$5$
$6$
$7$
$8$
$9$
$A = 3$-row, $5$-column grid has a star in its center cell. How many squares contain the star?
$1$
$4$
$6$
$7$
$8$
Bao and Hai have $31$ marbles. Bao gives Hai five, Hai loses three, then they are equal. What did Hai initially have?
$12$
$14$
$22$
$9$
$19$
In the pictured sequence of gray-square figures, how many tiles does figure $100$ use?
$99$
$203$
$197$
$199$
$201$
An uses exactly $20$ matches to form digits in the displayed style, then adds them. What is the greatest sum?
$28$
$36$
$42$
$43$
$45$
A machine halves even inputs and subtracts $1$ from odd inputs, repeating until $0$. For example $3$ and $4$ take three steps. How many inputs take exactly six steps?
$8$
$10$
$12$
$15$
$6$
Pair numbers $1 \text{--} 15$ so one in each pair is twice the other. What is the fewest unpaired numbers?
On the rectangle An travels $S$→$A = 1$→$A = 2$→$F$ and Binh $S$→$B = 1$→$B = 2$→$F$. $SA = 1 = 60 m , SB = 1 = 100 m$, and An travels $10 m$ farther. How much does $A = 2 F$ exceed $B = 2 F$?
Ten questions score $4$ if correct and $- 1$ if wrong or blank. To exceed $20$ points, how many must Thanh answer correctly?
A bag of candies divides evenly among four pupils. Adding two pupils reduces each share by three candies. How many candies?
Dao and Hang start with equal candies. Daily Dao eats three and Hang two. Later they have four and nine left. What did each start with?
Place $1 \text{--} 8$ once in the small circles so each large circle sums to $22$. Find the sum of the two ? circles.
In $0 , 1 , 2 , 1 , 1 , 2 , 2 , 1 , 2 , 3 , 1 , 2 , 4 , 1 , 2 , \ldots$ find the sum of the first $21$ terms.
$V , T , M , O$ are distinct digits in $OM \times T = V = 8$. Maximize $V + T + M + O$.
The pictured $3 \times 3$ grid has equal row, column and diagonal sums. Find $A \times B \times C \times D \times E \times F$.
An, Binh, Chau have $48$ cards. An, then Binh, then Chau give each of the other two as many cards as that receiver currently has. They finish equal. How many did An initially have?