351 P5.AP.JM.17083116
Level 2
The figure is made up of identical rectangles. Find the area of the shaded rectangle.
3 m
Rectangle Rectilinear figure Tiling Composite figure area Units method
352 P3.AP.JC.18012095
Level 3
A farmer wants to put up a fence around a rectangular plot of land which measures 28 m by 18 m. The cost of fencing is $5 per metre. How much must he pay to put a fence around his land?
4 m
Rectangle Money
353 P4.AP.NK.23050814
Level 3
The figure is made of 5 similar squares and a rectangle. The length of one side of a square is 6 cm. What is the total area of the figure?
3 m
Square Rectangle Rectilinear figure Composite figure area
354 P3.AP.JC.18012096
Level 3
William wants to put a gate 10 m wide and a fence around his factory which measures 55 m x 40 m.
  1. How much fence does he need?
  2. The cost of fencing is $7 per metre. How much must he pay to put the fence around his factory?
4 m
Rectangle Money
355 P3.AP.JM.17102371
Level 3
The length of a rectangular field was twice its breadth. Joe jogged 5 rounds around the field. What was the total distance Joe jogged? (Give your answer in km and m.)
4 m
Length Rectangle Unit conversion Model Times-as-many
356 P5.AP.JM.17083201
Level 3
The figure is made up of 6 similar rectangles of length 20 cm. Find the area of the shaded parts.
3 m
Rectangle Rectilinear area Triangle Composite figure area Units method
357 P4.AP.JM.17100253
Level 3
Brian wanted to cut small identical 3 cm by 2 cm rectangles from a rectangular cardboard measuring 26 cm by 18 cm. What is the maximum number of complete small rectangles Brian could cut? (Note: Brian could rotate the small rectangle.)
3 m
Rectangle Tiling Min-max
358 P4.AP.JM.17100255
Level 3
What is the maximum number of rectangles each measuring 3 cm by 2 cm that can be cut from a cardboard measuring 48 cm by 22 cm?
3 m
Rectangle Tiling Min-max
359 P5.AP.JM.17083166
Level 3
The figure is made up of 4 triangles within Rectangle EFGH. Find the total shaded area.
3 m
Rectangle Triangle Triangle common base
360 P4.AP.NK.23050816
Level 3
The diagrams show a rectangular cardboard X and a square Y.
Abel cut as many squares Y as he could from rectangular cardboard X.
The remaining part of the rectangular cardboard X is shown in Figure 1.
  1. What is the length of AB as shown in Figure 1?
  2. What is the greatest number of squares Y that Abe could cut from a rectangular cardboard X?
3 m
Square Rectangle Tiling W Remainder Min-max

5 per page

10 per page

20 per page

Symbols

x2
x3
₵
$
⊥
//
∠
°
π
%
:
\[ \]
STUDENT
Navigations
Contact Us
Members
Links