A solid is composed of squares and equilateral triangles. Its net is shown below: 4 units 4 units The area of each triangle is 7 square units. The surface area of the triangular prism is square units. (Input whole number only.) (5 points)

The surface area of the given solid will be the sum of areas of all of its sides. From the given figure we can see that the sides(faces) of the solid are:

2 Equilateral Triangles

3 Squares

The Area of each triangle is 4 square units. So we need to calculate the area of the squares.

Side length of square = 3 units

Area of square = Length² = 3² = 9

Surface Area of Given Solid = Area of 2 Triangles + Area of 3 Squares

= 2(4) + 3(9)

= 8 + 27

= 35 square units

Surface Area of Given Solid = 35 square units

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A solid is composed of squares and equilateral triangles. Its net is shown below: 4 units 4 units The area of each triangle is 7 square units. The surface area of the triangular prism is square units. (Input whole number only.) (5 points)​

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A solid is composed of squares and equilateral triangles. Its net is shown below: 4 units 4 units The area of each triangle is 7 square units. The surface area of the triangular prism is square units. (Input whole number only.) (5 points)