Nets of Three Dimensional Figures
Nets of Three Dimensional Figures
Surface Area
Surface Area
Surface Area
100
Which net folds into the pyramid below?
W
100
Which net folds into this rectangular prism?
Z
100
Find the surface area of the figure below.
a = 48 in, b = 10 in, c = 33 in, d = 23 in
2,244 square inches
100
Find the surface area of the net of the rectangular prism.
752 square inches
100
Find the surface area.
288 square inches
200
W
200
Which net folds into this triangular prism?
Z
200
Find the surface area using the net of the rectangular pyramid.
a = 16 cm, b = 8 cm, d = 17 cm
520 square centimeters
200
Find the surface area of the net.
a = 78 cm, b = 20 cm, c = 26 cm
7,280 square centimeters
200
Find the surface area of the container.
145.9 square inches
300
Which net folds into the rectangular prism below?
Y
300
Which net folds into this triangular prism?
Y
300
Find the surface area of the square pyramid using the net. The square base has sides that are all 4.1 in. Each triangular face has a base of 4.4 in and height of 3.8 in.
50.25 square inches
300
Find the surface area of the net. length = 11 in, width = 7 in, height = 5 in
334 square inches
300
Find the surface area of the net of the die.
1,734 square millimeters
400
Which folds into the pyramid below?
W
400
Which net folds into this pyramid?
W
400
Find the surface area of the triangular prism using the net below. a = 24 ft, b = 12 ft, c = 16 ft, d = 16 ft, e = 20 ft.
1,344 square feet
400
Find the surface are of the net.
1,932 square centimeters
400
Find the area of each face of the net of the cube drawn below. The length of each side is 2.5 cm
37.5 square centimeters
500
Which folds into the pyramid below?
Z
500
Z
500
Find the surface area of the triangular pyramid using the net below. All faces of the pyramid have a height of 26 ft and a base of 30 ft.
1,560 square feet
500
Find the surface area.
a = 6 cm, b = 2 cm, c = 1 cm
40 square centimeters
500
Find the surface area of the net of the triangular prism below.
a = 16 ft, b = 8 ft, c = 21 ft, d = 18 ft, e = 16 ft
1,010 square feet