Worksheets11.1.2: Surface area of Pyramids
Total questions: 20
Worksheet time: 5hrs 0mins
Find the Surface Area. Enter a number only.
(a)
A square pyramid is covered with decorative wrapping paper with no overlap. The net of the box is shown on the right. How many square centimeters of wrapping paper are needed to cover the surfaces of the box?
(a)
Find the surface area of the triangular pyramid. Note: the base is equilateral.
123.6 sq. feet
116.8 sq. feet
127.9 sq. feet
130.9 sq. feet
Find the surface area of the hexagonal pyramid.
634.1 sq. meters
1,609.1 sq. meters
2779.1 sq. meters
2340 sq. meters
Find the surface area of the square pyramid.
Enter a number only.
(a)
Find the surface area of the pyramid. Round your answers to the nearest tenth, if necessary.
594 cm²
297 cm²
269.9 cm²
164.5 cm²
Each face of the triangular pyramid (tetrahedron) is 16 cm2. What is the total surface area of the tetrahedron?
(a)
Find the surface area of the triangular prism.
Recall: SA = (perimeter of base)⋅(H)+2(base area)
(a)
Find the volume of the triangular prism.
Remember V=(base area)⋅(H)
(a)
Find the total surface area of the cylinder.
Leave your answers in terms of π .
Recall: SA=2πr⋅h+2πr2
32π square inches
80π square inches
96π square inches
24π square inches
Find the surface area of the cylinder.
Leave your answers in terms of π
Recall: SA=2πr⋅h+2πr2
150π square centimeters
75π square centimeters
100π square centimeters
125π square centimeters
Find the volume of the cylinder.
Leave your answer in terms of π
Recall: V=πr2⋅h
90π cubic inches
30π cubic inches
78π cubic inches
180π cubic inches
Find the volume of the solid shown in the figure.
Leave your answers in terms of π
Recall: V−πr2⋅h
1440π cubic meters
720π cubic meters
360π cubic meters
192π cubic meters
Find the volume of this prism:
Enter a number only.
(a)
Find the volume of the hexagonal prism. The base area is given.
(a)
What is the surface area of the tent?
Note: The base is the triangle
Recall: SA = (Perimeter of base)(H)+2(base area)
(a)
Find the surface area of the pyramid.
(You must find the slant height first by using the Pythagorean theorem)
84 un2
96 un2
144 un2
156 un2
Find the slant height of the pyramid.
(Hint: Use the Pythagorean theorem)
Enter a number only.
(a)
Find the surface area of the pyramid. You must find the slant height first using the Pythagorean Theorem.
384 m2
336 m2
624 m2
276 m2
