1 out of 3
Which of these logarithmic challenges can you solve?
1 out of 3
Can you solve the system of equations to find the values of x, y and z?
1 out of 3
Can you find the sum of the squared sine values?
1 out of 3
Three equilateral triangles ABC, AYX and XZB are drawn with the point X a moveable point on AB. The points P, Q and R are the centres of the three triangles. What can you say about triangle PQR?
1 out of 3
Can you hit the target functions using a set of input functions and a little calculus and algebra?
1 out of 3
Can you use numerical methods to solve this equation to 1 decimal place?
1 out of 3
Observe symmetries and engage the power of substitution to solve complicated equations.
1 out of 3
An arithmetic progression is shifted and shortened, but its sum remains the same...
1 out of 3
Investigate the relationship between speeds recorded and the distance travelled in this kinematic scenario.
2 out of 3
This problem explores the biology behind Rudolph's glowing red nose, and introduces the real life phenomena of bacterial quorum sensing.
