The mathematician who became a biologist
Theodore Alexandrov is taking what he learned from working on the economy and applying it to the chemicals on our skin.
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Theodore Alexandrov is taking what he learned from working on the economy and applying it to the chemicals on our skin.
When next teaching photosynthesis, try these simple experiments with variegated plants.
Imagine living with the danger that your home could be flooded at any time. This challenge will enable pupils aged 7–14 to discover the impact that flooding has on people’s lives, and how science and technology can mitigate its effects and help find potential solutions.
Discovering how infectious diseases spread may seem purely a matter for medical science – but taking a close look at the numbers can also tell us a great deal.
Why do giant redwoods grow so tall and then stop? It all has to do with how high water can travel up their branches.
Using nothing but a pig’s heart, a knife and a supply of water, you and your students can investigate how the heart pumps.
Learn how you and your students can use mathematics to study Jupiter’s moons.
What makes viruses so virulent? Why do we enjoy music? Why is the Alhambra so beautiful? The answer? Mathematics!
Crowding affects us almost every day, from supermarket queues to traffic jams. Timothy Saunders from EMBL explains why this is interesting to scientists and how to study the phenomenon in class.
Students often find it difficult to calculate the trajectories of projectiles. With the help of Elias Kalogirou’s model, they can be easily visualised. In addition, Ian Francis suggests further uses for the model in the classroom.
The mathematician who became a biologist
Do leaves need chlorophyll for growth?
Beat the Flood
Ebola in numbers: using mathematics to tackle epidemics
How water travels up trees
From the bottom of our hearts: a hands-on demonstration of the mammalian heartbeat
Galileo and the moons of Jupiter: exploring the night sky of 1610
Finding maths where you least expect it: interview with Marcus du Sautoy
The physics of crowds
Going ballistic: modelling the trajectories of projectiles