VTMO 2021 — Grade 2 — vtmo The two pencils are equally long. Find ? on the ruler.
$7$
$8$
$9$
$10$
$5$
$C$ exceeds $B$ by $14$ units, with equally spaced gridlines. How much does $D$ exceed $A$?
$5$
$7$
$10$
$14$
$15$
$V , T , M , O$ consist of identical cubes of the same material. Which is heaviest?
$V$
$T$
$M$
$O$
$M$ and $O$
Jerry writes a number; Tom doubles it, Spike adds $2$, Mickey halves it, and Donald subtracts $2$ to get $8$. What was Jerry’s number?
$10$
$20$
$8$
$9$
$12$
Which mouse can reach the cheese in the maze?
$A$
$B$
$C$
$D$
None
How many pupils like oranges but not bananas in the diagram?
$5$
$8$
$10$
$12$
$16$
Figure $A$
Figure $B$
Figure $C$
Figure $D$
Figure $E$
The $3 \times 3$ grid has equal row, column and diagonal sums. Find $A$.
$22$
$31$
$72$
$56$
Another value
$A = 10 \,\mathrm{cm}$ square towel is folded in half as pictured into a rectangle. What is its perimeter?
$40$
$30$
$25$
$20$
$10$
Overlay the two transparent $4 \times 4$ cards with black cells aligned. Which number coincides with $A$?
$1$
$2$
$3$
$4$
$5$
An pays $60$ two-dollar notes for a toy. Binh pays the same price using equal counts of $1 , 2 , 5$-dollar notes. How many notes does Binh use?
Move exactly one match in $2021$, without adding/removing, to form the greatest four-digit number.
Each upper cell sums the two below. The pyramid has base $13 , A , 21$ and top $98$. Find $A$.
Which picture is the top view of the block?
Chau and Binh start with equal money. Chau buys four notebooks and retains $29$ dollars; Binh buys six and retains $5$. What is one notebook’s price?
January $10$ is an even day and April $11$ an odd day, using the day-of-month. In $2021$ how many more odd than even days are there?
Three vehicles leave $21$ pupils without seats; four leave five. How many seats per vehicle?
Coins outline a triangle: side $2$ uses $3$, side $3$ uses $6$, side $4$ uses $9$. How many for side $10$?
Two triangles each of area $30 \,\mathrm{cm}^{2}$ overlap as shown; their unshaded intersection is $20 \,\mathrm{cm}^{2}$. Find the total shaded area.
An and Binh have $40$ cards. An gives Binh as many as Binh currently has; then Binh gives An as many as An currently has. They finish equal. How many more cards did An initially have?