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Problem 1 :
The height of a triangular prism is 6 cm and its base is an equilateral triangle of side 5 cm. Find the volume of the prism.
Problem 2 :
A right prism stands on a base which is a right triangle with legs 3 cm and 4 cm. find the volume of the prism if its height is 9 cm.
Problem 3:
The base of a right prism is a right triangle with legs 6 and 8 cm. if the volume of the prism be 192 cu cm. find the height of the prism
Problem 4:
The base of a right prism is a triangle with base 12 cm and height 6 cm. find the volume of the prism if its height is 7 cm.
Problem 5 :
The height of a triangular prism is 8 cm and its base is an equilateral triangle of side 4 cm. Find the volume of the prism.
Problem 6 :
The height of a right prism is 12 cm and its base is a triangle with 9 cm as base and height 5 cm. Find the volume of the prism.
Problem 7 :
The base of a right prism is a right triangle with legs 12 and 5 cm. if the volume of the prism be 210 cu cm. find the height of the prism.
Problem 8 :
A right prism base is a triangle whose sides are 6 cm, 8 cm and 10 cm. Find the volume of the prism if its height is 12 cm.
Problem 9 :
The height of a right prism is 15 m and its base is a triangle. If the volume of the prism is 187.5 cu m, find the area of the base triangle.
Problem 10 :
A right prism is a triangle whose sides are 18 cm, 20 cm and 34 cm. find the volume of the prism if its height is 6 cm.
1) volume of triangular prism = 64.95 cm³
2) volume of triangular prism = 54 cm³
3) height of triangular prism = 8 cm.
4) the volume of triangular prism V = 252 cm³
5) volume of triangular prism = 55.42 cm³
6) the volume of triangular prism V = 270 cm³
7) height of triangular prism = 7 cm.
8) volume of the triangular prism = 288 cm³.
9) Area of base of triangle = 12.5 m²
10) volume of the triangular prism = 864 cm³.
Problem 1 :
Find the volume of the triangular prism given below.

Problem 2 :
Find the
(i) Total surface area
(ii) Volume
of the triangular prism given below.

Problem 3 :
The height of a triangular prism is 6 cm and its base is an equilateral triangle of side 5 cm. Find the volume of the prism.
Problem 4 :
A right prism stands on a base which is a right triangle with legs 3 cm and 4 cm. find the volume of the prism if its height is 9 cm.
Problem 5 :
The solid triangular prism shown below is made from metal. The prism is melted down and the metal is used to create a solid cube. Find the side length of the cube.

Problem 6 :
Use the appropriate formula to solve for the missing measurement: Find the height of a triangular prism if it has length of 14ft, a base of 8 ft, and a volume of 336 ft3.
Problem 7 :
a) Calculate the volume of the triangular prism.
b) The slice is 1/2 of a rectangular cake. What was the volume of the original cake?

Problem 8 :
The diagram shows a triangular prism. The cross-section of the prism is a right angled triangle. The volume of the prism is 198 cm3 Calculate the value of x

Problem 9 :
Here is a triangular prism.

The diagram shows a triangular prism. The cross-section of the prism is a right angled triangle. Calculate the volume of the prism.
1) V = 960 cm³
2) i) surface area of triangular prism = 840 cm²
ii) 2400 cm3
3) volume of triangular prism = 64.95 cm³
4) volume of triangular prism = 54 cm³
5) the side length of the cube is 6 cm.
6) height of the triangular prism is 6 ft.
7) a) 720 square cm
b) 1440 square cm.
8) the height of the triangular prism is 11 cm
9) the volume of given triangular prism is 240 cm2.
Problem 1 :
Find the lateral surface area and total surface area of the triangular prism.

Problem 2 :
Find the lateral surface area and total surface area of the triangular prism.

Problem 3 :
Find the lateral surface area and total surface area of the triangular prism.

Problem 4 :
Determine the surface area of the tent. The front of the tent has the shape on an isosceles triangle.

Problem 5 :
This A-frame chalet needs to have the roof shingled. Determine the surface area of the roof.

Hint: Think about whether the height of the chalet is the same as the height of the prism. Which measurements are unnecessary for this question?
Problem 6 :
Hector is designing a glass greenhouse for a city park. He has a 40-foot by 20- foot rectangular plot available. He wants the roof to be a triangular prism in which the center of the roof is 4 feet higher than the edges.
The glass costs $25 per square foot, and Hector cannot spend more than $60,000 on glass.
a) What is the maximum height that Hector should make the edge of the roof?

Problem 7 :
A solid glass paperweight is in the shape of a triangular prism The density of the glass is 2.4 g/cm³ Work out the mass of the paperweight.

Problem 8 :
A triangular prism has a rectangular prism cut out of it from one base to the opposite base, as shown in the figure. Determine the volume of the figure, provided all dimensions are in millimeters.

Problem 9 :
Find the volume of the right triangular prism.
a. 60 u3 b. 100 u3 c. 120 u3 d. 200 u3

1) Total surface area = 360 yd²
2) surface area of the triangular prism = 57.4 m²
3) Total surface area = 60 ft²
4) 7.2 m²
5) 80 square meter
6) g is approximately 12.1
7) 144 grams
8) 1204 mm2
9) the volume of the triangular prims is 60 cubic units which is option a
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May 21, 24 08:51 PM
May 21, 24 08:51 AM
May 20, 24 10:45 PM