Australian AMC 2012 - Junior Next → The value of $99-2+1+102$ is
0
100
198
200
202
The size, in degrees, of $\angle Q$ is
40
55
60
80
90
Yesterday it rained continuously from 9:45 am until 3:10 pm. For how long did it rain?
3 hours 25 minutes
3 hours 35 minutes
5 hours 25 minutes
6 hours 25 minutes
6 hours 35 minutes
The value of $8\times3.1$ is
11.1
16.8
8.31
24.1
24.8
The change you should receive from a \$20 note after paying a bill of \$9.45 is
\$10.55
\$10.45
\$11.55
\$9.55
\$10.65
Three-fifths of a number is 48. What is the number?
54
60
64
80
84
Which of the following is closest to 100?
$99+2.01$
$98+3.011$
$97+4.0111$
$101-1.01$
$102-2.011$
The adjacent sides of the decagon shown meet at right angles and all dimensions are in metres.
What is the perimeter, in metres, of this decagon?
45
60
34
90
cannot be calculated
If $\frac59$ of the children in a choir are boys and the rest are girls, the ratio of boys to girls is
4 : 9
4 : 5
5 : 4
9 : 4
5 : 9
By what number must 6 be divided to obtain $\frac13$ as a result?
18
$\frac12$
$\frac1{18}$
2
9
In the diagram, the sizes of three angles are given. Find the value of x.
90
95
100
110
120
A jar of mixed lollies contains 100 g of jellybeans, 30 g of licorice bullets and 20 g of bilby bears. Extra bilby bears are added to make the mix 50% bilby bears by weight. How many grams of bilby bears are added?
20
30
60
110
600
A square piece of paper is folded in half. The resulting rectangle has a perimeter of 18 cm. What is the area, in square centimetres, of the original square?
9
16
36
81
144
If $750\times45=p$, then $750\times44$ equals
$p-45$
$p-750$
$p-1$
$44p$
$750p$
The grid shown is part of a cross-number puzzle.
Clues
- 16 across is the reverse of 2 down
- 1 down is the sum of 16 across and 2 down
- 7 down is the sum of the digits in 16 across
What is 7 down?
11
12
13
14
15
I can ride my bike 3 times as fast as Ted can jog. Ted starts 40 minutes before me and then I chase him. How long does it take me to catch Ted?
20 min
30 min
40 min
50 min
60 min
Five towns are joined by roads, as shown in the diagram.
How many ways are there of travelling from town $P$ to town $T$ if no town can be visited more than once?
3
5
6
7
9
What are the last three digits of $7777\times9999$?
223
233
333
323
343
In how many ways can 52 be written as the sum of three prime numbers?
1
2
3
4
5
Four points $P$, $Q$, $R$ and $S$ are such that $PQ=10$, $QR=30$, $RS=15$ and $PS=m$. If $m$ is an integer and no three of these points lie on a straight line, what is the number of possible values of $m$?
5
49
50
54
55
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