these resources are based upon an article by Daniel Pearcy in Maths Teaching 247 (July 2015)
starting from a coordinate sequence
to powers (the y coordinates)
to sums of powers (the x coordinates)
the powerpoint looks at squares drawn underneath e.g. y = 2x + 1
what would the next coordinates be?
and the next?
etc.
median
don steward
mathematics teaching 10 ~ 16
don steward
mathematics teaching 10 ~ 16
Showing posts with label coordinates. Show all posts
Showing posts with label coordinates. Show all posts
Thursday, 15 March 2018
coordinate sequences
what are the coordinates of e.g. the lowest left hand points of the Ms
what would the next ones be?
up?
down?
etc.
try some with your initials
what would the next ones be?
up?
down?
etc.
try some with your initials
coordinate practice
checking that students can plot coordinates in all four quadrants
the powerpoint begins by involving negative coordinates to plot squares
and goes on to involve points on straight line graphs
probably you can let us know some other points that will lie on this line
maybe there's a rule that says whether or not a point lies on this line
the powerpoint begins by involving negative coordinates to plot squares
and goes on to involve points on straight line graphs
probably you can let us know some other points that will lie on this line
maybe there's a rule that says whether or not a point lies on this line
Tuesday, 9 February 2016
Thursday, 9 July 2015
find the ostrich
this game was one of the SMILE software programmes (as 'Elephant' I think - on 'Microsmile, first 30')
NRICH have a ('find the giraffe') software version (that needs Flash enabled)
it seems better, initially at least, for students to call out coordinates to each other
the game can lead to some work on 'Manhattan metric' geometry:
the game can also be played with negative coordinates
NRICH have a ('find the giraffe') software version (that needs Flash enabled)
it seems better, initially at least, for students to call out coordinates to each other
the game can lead to some work on 'Manhattan metric' geometry:
- which points are 3 away from (4, 4)?
- which are equidistant from (1, 5) and (5, 1)?
- find points (P) so that the distance away from (2, 3) add the distance away from (6, 3) is 8
the game can also be played with negative coordinates
Friday, 3 April 2015
dividing line segments in a ratio
each of the shorter line segments is one third of the way along the line segment
also thirds
find the missing coordinates
this work links with the task 'jumping' where the triangle is at the mid-points of each side
also thirds
find the missing coordinates
this work links with the task 'jumping' where the triangle is at the mid-points of each side
Saturday, 16 July 2011
Tuesday, 28 December 2010
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