|

 |
Solve the problems on this page |
 |
Send your answers to the address below |
 |
Join the Mathematical Talent Search |
 |
Learn new problem-solving skills |
 |
Expand your career horizons |
 |
Earn your place in the South African team |
|
Problem 1
Two circles intersect with their centres 6cm apart. Circle A has area
50cm2 and Circle B has area 30cm2. Find the
difference in area between the blue and the red shaded regions.
|
|
Problem 2
Towns A, B, C, D, E, F, G and H lie on a straight road. The table
shows the distances between pairs of towns (for example, D is 19km
from G). Fill in the distances in the rest of the table.
|
|
Problem 3
A triangle is made up of ten cents. What is the smallest number of
coins which must be moved to turn the triangle upside-down?
|
|
Problem 4
In the diagram, three squares are shown, all containing the star.
Altogether, how many squares containing the star can be found in the
diagram?
|
|
Problem 5
Twenty postage stamps are joined together as shown. In how many different
ways can three postage stamps, joined together along their edges, be torn
from the sheet?
|
|
Problem 6
Twenty-one gas cylinders are to be loaded onto three trucks. Seven are
full, seven are half-full and seven are empty. A full cylinder weighs 50kg
and an empty cylinder weighs 20kg. How should they be loaded onto the
trucks so that each truck is carrying the same weight?
|
|
|