1. Outcome: SS5.2
Demonstrate understanding of measuring length (mm) by:
o
o
selecting and justifying referents for the unit mm
modelling and describing the relationship between mm, cm, and m units.
[C, CN, ME, PS, R, V]
a. Choose and use referents for 1 mm to determine approximate linear measurements in situations relevant
to self, family, or community and explain the choice.
b. Generalize measurement relationships between mm, cm, and m from explorations using concrete
materials (e.g., 10 mm = 1 cm, 0.01m = 1 cm).
c. Provide examples of situations relevant to one’s life, family, or community in which linear measurements
would be made and identify the standard unit (mm, cm, or m) that would be used for that measurement
and justify the choice.
d. Draw, construct, or physically act out a representation of a given linear measurement (e.g., the students
might be asked to show 4 m; this could be done by drawing a straight line on the board that is 4 m in
length, constructing a box (or different boxes) that has a base with a perimeter of 4 m, or carrying out a
physical movement that results in moving 4 m).
e. Pose and solve problems that involve hands-on linear measurements using either referents or standard
units
Outcome: SS5.1
Design and construct different rectangles given either perimeter or area, or both (whole numbers), and draw
conclusions. [C, CN, PS, V]
a. Construct (concretely or pictorially) and record the dimensions of two or more rectangles with a specified
perimeter and select, with justification, the dimensions that would be most appropriate in a particular
situation (e.g., a rectangle is to have a perimeter of 18 units, what are the dimensions of the possible
rectangles, which rectangle would be most appropriate if the rectangle is to be the base of a shoe box
or a dog pen).
b. Critique the statement “A rectangle with dimensions of 1 cm by 8 cm is different from a rectangle with
dimensions of 8 cm by 1 cm”. (Note: Any dimensions could be used to demonstrate the idea of
orientation and point of view.)
c. Construct (concretely or pictorially) and record the dimensions of as many rectangles as possible with a
specified area and select, with justification, the rectangle that would be most appropriate in a
particular situation (e.g., a rectangle is to have an area of 24 units², what are the dimensions of the
possible rectangles, which rectangle would be most appropriate if the rectangle is to fence off the
largest garden possible or be the base of a box on a shelf that is 10 units by 8 units).
d. Critique the statement: “A rectangle with dimensions of 3 cm by 4 cm is different from a rectangle with
dimensions of 2 cm by 5 cm”. (Note: Any dimensions with the same perimeter could be used to
demonstrate the idea of same perimeter not necessarily resulting in the same area or shape of the
rectangle).
e. Generalize patterns discovered through the exploration of the areas of rectangles with the same
perimeter and through the exploration of the perimeters of rectangles with the same area (e.g., greater
areas do not imply greater perimeters and vice versa, the rectangle for a situation closest to a square
will have the greatest area, or the rectangle with the smallest width for a given perimeter will have the
smallest area).
f. Identify situations relevant to self, family, or community where the solution to problems would require
the consideration of both area and perimeter, and solve the problems.