When measuring some property of an object the number we measure
depends on the units chosen. For example, 1cm = 0.01m, so
converting from cm to m makes the number get smaller; we need
more small units to make up the number of big units. In each case
below, does the number get bigger or smaller following a change
in units? Can you estimate without a calculator an approximate
factor by which the numbers would change in each case?
- 1 cm 2® ?? m 2
- 1 foot ® ?? inches
- 1 mile ® ?? kilometers
- 1 litre ® ?? cm 3
- 1 foot 3® ?? inches 3
- 1 m s -1® ?? miles / hour
- 1 mm 3® ?? m 3
- 1 degrees C ® ?? degrees K
- 85 degrees ® ?? radians
- 1 Pa ® ?? cm-1 g s-2
- 1 W ® ?? cm2 g s-2
- 1 Hz ® ?? per minute
- 1 Mol ® ?? trillion
- Molarity of 1® ?? per cm3
- 1 katal ® ?? million million per picosecond
Can you make up some of your own similar problems?
Other problems
Try the fun Zin
Obelisk task from the main NRICH site
main bioNRICH page