We received a number of solutions to this
problem. Stephen from Manly Selective Campus got very close to the
most efficient strategy:
To explain the solution, I will use an example of this
Say the giraffe is at (6,8).
The first step would be to enter the co-ordinates (0,0).
It will then say that you are 14 blocks away from the giraffe,
because the two co-ordinates will add up to the number of blocks
you are away from the giraffe.
The next step would be to then type in the co-ordinates
It will then say that you are 2 blocks away from the
So, that leaves you with 2 possibilities: (6,8) and
It is a simple matter then to try the two and hope that the
one that you say first is right.
To be sure you will not need more than 3
guesses you will need to adopt the strategy worked out by a number
of pupils from St Hilda's Anglican School for Girls.
Gloria and Sneha suggested:
1) Start off at any corner eg. (0,0)
A diagonal of possibilities will form.
2) Click on one of the two edges of the diagonal as this gives
only one possible solution.
If you dont click on the edge, you could have two
3) Locate the point on the diagonal which is 'n' blocks away
from the edge of the diagonal.
Your first point must be on one of the 4 corners (eg. (9,9) or
You should then plot out where the giraffe could possibly be
using the information you have
(eg. if you started from (9,9) and the giraffe is 2 blocks
away, it could be at either (9,7), (8,8) or (7,9))
Choose one of the extremes or outer co-ordinates (either (9,7)
or (7,9)) and, from the information you are given from that search,
plot where the giraffe could be.
One of these points will overlap with one of the points from
the other search and this is where the giraffe is (eg. if you chose
(9,7) and the giraffe was 4 blocks away, it would be at
Ailie and Sophie summarised the strategy very
Choose one of the 4 corners (9,9) (0,0) (9,0) (0,9).
Then, out of the possibilities choose one that is on an
After you do that there will be only one possibility where the
giraffe is which will be one of the possible co-ordinates from
We also received correct solutions from Tessa,
Katharine and Alarna, also pupils from St Hilda's Anglican School
for Girls. Well done to you all.