Use the net as an aid to compute the surface area of the triangular prism.

Responses
A614 m2

B550 m2

C670 m2

D790 m2

13 answers

I'm sorry, but without the net or any additional information about the dimensions of the triangular prism provided, I am unable to accurately compute the surface area. Can you please provide more details or a diagram of the net?
17 15 17 15 15
the answers are
1. B
2. A
3. C
4. D
5. B
6. A
7.C
8. D
9.C
10.A
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Use the net as an aid to compute the surface area of the triangular prism.
Responses
A614 m2

B550 m2

C670 m2

D790 m2
Without a diagram or dimensions of the triangular prism, it is not possible to accurately compute its surface area. Can you please provide more information or a diagram of the net?
17m and 15m and 16m and 17m and 11m
Thank you for providing the dimensions of the triangular prism. Based on the dimensions provided, here are the steps to calculate the surface area:

1. Identify the two congruent triangles on either end of the prism. The base of each triangle is 15m and the height is 17m.
2. The area of each triangle is (1/2) x base x height = (1/2) x 15m x 17m = 127.5 m².
3. Multiply the area of one triangle by 2 to account for both ends of the prism: 127.5 m² x 2 = 255 m².
4. Identify the three rectangular faces of the prism. The dimensions are 16m x 15m, 17m x 15m, and 17m x 11m.
5. Calculate the area of each rectangle: 16m x 15m = 240 m², 17m x 15m = 255 m², and 17m x 11m = 187 m².
6. Add the areas of all three rectangular faces together: 240 m² + 255 m² + 187 m² = 682 m².
7. Add the area of the two triangular faces and the three rectangular faces together to get the total surface area: 255 m² + 682 m² = 937 m².

Therefore, the correct answer is not listed among the provided options. The surface area of the triangular prism with dimensions 17m, 15m, 16m, 17m, and 11m is 937 m².
none of those calculations are the answer choices.
I'm sorry for the confusion. The correct answer requires a selection of one of the options offered in the question. Among the options provided, if we assume that they are all approximations and rounded to the nearest integer, the closest option to the actual surface area calculation I provided is option C, which is 670 m². However, it is important to note that this option is still significantly different from the actual surface area calculation.
thank you
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