$201-9=$
(A) 111 (B) 182 (C) 188 (D) 192 (E) 198
A Runnyball team has 5 players. This graph shows the number of goals each player scored in a tournament. Who scored the second-highest number of goals?
(A) Ali (B) Beth (C) Caz (D) Dan (E) Evan
Six million two hundred and three thousand and six would be written as
(A) 62036 (B) 6230006 (C) 6203006 (D) 6203600 (E) 6200306
These cards were dropped on the table, one at a time. In which order were they dropped?
Sophia is at the corner of 1st Street and 1st Avenue. Her school is at the corner of 4th Street and 3rd Avenue. To get there, she walks
(A) 4 blocks east, 3 blocks north (B) 3 blocks west, 4 blocks north (C) 4 blocks west, 2 blocks north (D) 3 blocks east, 2 blocks north (E) 2 blocks north, 2 blocks south
Jake is playing a card game, and these are his cards. Elena chooses one card from Jake at random. Which of the following is Elena most likely to choose?
Which 3D shape below has 5 faces and 9 edges?
We're driving from Elizabeth to Renmark, and as we leave we see this sign. We want to stop at a town for lunch and a break, approximately halfway to Renmark. Which town is the best place to stop?
(A) Gawler (B) Nuriootpa (C) Truro (D) Blanchetown (E) Waikerie
What is the difference between the heights of the two flagpoles, in metres?
(A) 16.25 (B) 16.75 (C) 17.25 (D) 17.75 (E) 33.25
Most of the numbers on this scale are missing.
Which number should be at position $P$ ?
(A) 18 (B) 33 (C) 34 (D) 36 (E) 42
In a game, two ten-sided dice each marked 0 to 9 are rolled and the two uppermost numbers are added. For example, with the dice as shown, $0+9=9$. How many different results can be obtained?
(A) 17 (B) 18 (C) 19 (D) 20 (E) 21
Every row and every column of this $3 \times 3$ square must contain each of the numbers 1,2 and 3 . What is the value of $N+M$ ?
(A) 2 (B) 3 (C) 4 (D) 5 (E) 6
Ada Lovelace and Charles Babbage were pioneering researchers into early mechanical computers. They were born 24 years apart.
To the nearest year, how much longer did Charles Babbage live than Ada Lovelace?
(A) 29 (B) 32 (C) 35 (D) 37 (E) 43
You have 12 metres of ribbon. Each decoration needs $\frac{2}{5}$ of a metre of ribbon. How many decorations can you make?
(A) 6 (B) 7 (C) 10 (D) 24 (E) 30
Andrew and Bernadette are clearing leaves from their backyard. Bernadette can rake the backyard in 60 minutes, while Andrew can do it in 30 minutes with the vacuum setting on the leaf blower. If they work together, how many minutes will it take?
(A) 10 (B) 20 (C) 24 (D) 30 (E) 45
A carpet tile measures 50 cm by 50 cm . How many of these tiles would be needed to cover the floor of a room 6 m long and 4 m wide?
(A) 24 (B) 20 (C) 40 (D) 48 (E) 96
In how many different ways can you place the numbers 1 to 4 in these four circles so that no two consecutive numbers are side by side?
(A) 2 (B) 4 (C) 6 (D) 8 (E) 12
John, Chris, Anne, Holly and Mike are seated around a round table, each with a card with a number on it in front of them. Each person can see the numbers in front of their two neighbours. Each person calls out the sum of the two numbers in front of their neighbours. John says 30, Chris says 33, Anne says 31, Holly says 38 and Mike says 36. Holly has the number 21 in front of her. What number does Anne have in front of her?
(A) 9 (B) 13 (C) 15 (D) 18 (E) 19
Annabel has 2 identical equilateral triangles. Each has an area of $9 \mathrm{~cm}^2$. She places one triangle on top of the other as shown to form a star, as shown. What is the area of the star in square centimetres?
(A) 10 (B) 12 (C) 14 (D) 16 (E) 18
Lola went on a train trip. During her journey she slept for $\frac{3}{4}$ of an hour and stayed awake for $\frac{3}{4}$ of the journey. How long did the trip take?
(A) 1 hour (B) 2 hours (C) $2 \frac{1}{2}$ hours (D) 3 hours (E) 4 hours
My sister and I are playing a game where she picks two counting numbers and I have to guess them. When I tell her a number, she multiplies my number by her first number and then adds her second number. When I say 15 , she says 50 . When I say 2 , she says 11 . If I say 6 , what should she say?
(A) 23 (B) 27 (C) 35 (D) 41 (E) 61
Once the muddy water from the 2018 Ingham floods had drained from Harry's house, he found this folded map that had been standing in the floodwater at an angle. He unfolded it and laid it out to dry, but it was still mud-stained. What could it look like now?
A tower is built from exactly 2019 equal rods. Starting with 3 rods as a triangular base, more rods are added to form a regular octahedron with this base as one of its faces. The top face is then the base of the next octahedron. The diagram shows the construction of the first three octahedra. How many octahedra are in the tower when it is finished?
(A) 2016 (B) 1008 (C) 336 (D) 224 (E) 168
These three cubes are labelled in exactly the same way, with the 6 letters A, M, C, D, E and F on their 6 faces:
The cubes are now placed in a row so that the front looks like this:
When we look at the cubes from the opposite side, we will see
In Jeremy's hometown of Windar, people live in either North, East, South, West or Central Windar. Jeremy is putting together a chart showing where the students in his class live, but unfortunately his dog chewed his survey results before he managed to label the five columns.
He only remembers two things about the survey: South Windar is more common than both East and Central Windar, and the number of students in North and Central Windar combined is the same as the total of the other three regions.
Using only this information, how many columns can Jeremy correctly label with \(100 \%\) certainty?
(A) 0 (B) 1 (C) 2 (D) 3 (E) 5
Pip starts with a large square sheet of paper and makes two straight cuts to form four smaller squares. She then takes one of these smaller squares and makes two more straight cuts to make four even smaller ones, as shown.
Continuing in this way, how many cuts does Pip need to make to get a total of 1000 squares of various sizes?
Seven of the numbers from 1 to 9 are placed in the circles in the diagram in such a way that the products of the numbers in each vertical or horizontal line are the same. What is this product?
A hare and a tortoise compete in a 10 km race. The hare runs at \(30 \mathrm{~km} / \mathrm{h}\) and the tortoise walks at \(3 \mathrm{~km} / \mathrm{h}\). Unfortunately, at the start, the hare started running in the opposite direction. After some time, it realised its mistake and turned round, catching the tortoise at the halfway mark. For how many minutes did the hare run in the wrong direction?
I want to place the numbers 1 to 10 in this diagram, with one number in each circle. On each of the three sides, the four numbers add to a side total, and the three side totals are all the same. What is the smallest number that this side total could be?
The sum of two numbers is 11.63 . When adding the numbers together, Oliver accidentally shifted the decimal point in one of the numbers one position to the left. Oliver got an answer of 5.87 instead. What is one hundred times the difference between the two original numbers?