This math topic focuses on calculating the perimeter of rectangles. It involves using problem-solving skills to determine how many smaller line segments can completely wrap around a larger rectangular shape. Each question presents a visual representation of the rectangle with varying dimensions and multiple-choice answers for students to select from. This forms part of a broader unit aimed at understanding area and perimeter basics.
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How many of the small line segment will it take to wrap around the larger shape?
Math worksheet on 'Perimeter of a Rectangle - Segment Coverage from Length and Width (Level 3)'. Part of a broader unit on 'Area and Perimeter Logic - Practice' Learn online: app.mobius.academy/math/units/area_and_perimeter_geometry_logic_practice/ |
How many of the small line segment will it take to wrap around the larger shape? |
40 |
44 |
16 |
36 |
24 |
76 |
How many of the small line segment will it take to wrap around the larger shape? |
44 |
48 |
76 |
20 |
64 |
8 |
How many of the small line segment will it take to wrap around the larger shape? |
40 |
4 |
28 |
76 |
24 |
60 |
How many of the small line segment will it take to wrap around the larger shape? |
34 |
6 |
30 |
78 |
42 |
18 |
How many of the small line segment will it take to wrap around the larger shape? |
52 |
60 |
40 |
36 |
68 |
24 |
How many of the small line segment will it take to wrap around the larger shape? |
16 |
24 |
12 |
40 |
20 |
4 |
How many of the small line segment will it take to wrap around the larger shape? |
44 |
56 |
8 |
64 |
16 |
20 |