Difference between revisions of "3-Aut1-D"

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(Outcomes)
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*Rearrange the speed equation without going through the equation specifically, i.e. try to do it through words and the meaning of the quantities e.g. if I'm covering 5 m per/every second how far will I go in 10 seconds. Lead this into forming the equation. The final version (t = d/s) is trickier to visualise, try it with some simple numbers (e.g. moving at 20m/s over a course of 100m, how long will it take)
 
*Rearrange the speed equation without going through the equation specifically, i.e. try to do it through words and the meaning of the quantities e.g. if I'm covering 5 m per/every second how far will I go in 10 seconds. Lead this into forming the equation. The final version (t = d/s) is trickier to visualise, try it with some simple numbers (e.g. moving at 20m/s over a course of 100m, how long will it take)
 
*Rearranging equations – go through a method for rearranging equations (such as diagonal movement for simple equations or standard maths cancellation)
 
*Rearranging equations – go through a method for rearranging equations (such as diagonal movement for simple equations or standard maths cancellation)
 +
* I have a worksheet somewhere for practicisicisng this. (AGR)
 +
 
==Plenary==
 
==Plenary==
 
*Practice questions on rearranging (add some tricky ones at the end e.g. KE or T pendulum for extension)
 
*Practice questions on rearranging (add some tricky ones at the end e.g. KE or T pendulum for extension)

Revision as of 04:01, 9 September 2010

Outcomes

  • Pupils can confidently rearrange the speed equation
  • Pupils can apply the speed equation to various situations
  • Pupils can convert between different units for speed

Specification References

1.3 recall and use the relationship between average speed, distance moved and time: average speed = distance moved / time taken

Starter

  • Put a couple of speed conundrums on the board (when do two trains/cars pass)

Main Body of Lesson

  • Rearrange the speed equation without going through the equation specifically, i.e. try to do it through words and the meaning of the quantities e.g. if I'm covering 5 m per/every second how far will I go in 10 seconds. Lead this into forming the equation. The final version (t = d/s) is trickier to visualise, try it with some simple numbers (e.g. moving at 20m/s over a course of 100m, how long will it take)
  • Rearranging equations – go through a method for rearranging equations (such as diagonal movement for simple equations or standard maths cancellation)
  • I have a worksheet somewhere for practicisicisng this. (AGR)

Plenary

  • Practice questions on rearranging (add some tricky ones at the end e.g. KE or T pendulum for extension)

Homework

speed questions with some miles and kilometers in and rearrangements needed

Additional Information

Resources Required

Textbook References

Website References

Skills Addressed

Safety/Hazards

Notes