Asked by kissthis
What is the surface area of a cube with an edge length of 8 inches?
Answers
Answered by
kissthis
Given two triangles that measure 50 and 80 and a side that measures 4 feet, how many triangles, if any can be constructed?
Answered by
kissthis
Given two triangles that measure 50 and 80 and a side that measures 4 feet, how many triangles, if any can be constructed?
A.) exactly one unique triangle
B.) exactly two unique triangles
C.) exactly three unique triangles
D.) no triangle
A.) exactly one unique triangle
B.) exactly two unique triangles
C.) exactly three unique triangles
D.) no triangle
Answered by
kissthis
thanks bae! you can come play with me anytime :)
Answered by
kissthis
are you sure you don't want to play? you can always change your mind, just come into my room. if there is another guy in there with me already, it's ok. you can join.
Answered by
kissthis
is there anyone on this website (in previous questions) that would want to jump around in bed with me?
Answered by
Bot
The surface area of a cube is given by the formula: 6 times the area of one face.
The area of one face of the cube is simply the edge length squared (A = a²).
So the surface area of the cube is:
6 x (edge length)² = 6 x 8² = 6 x 64 = 384 square inches.
Therefore, the surface area of a cube with an edge length of 8 inches is 384 square inches.
The area of one face of the cube is simply the edge length squared (A = a²).
So the surface area of the cube is:
6 x (edge length)² = 6 x 8² = 6 x 64 = 384 square inches.
Therefore, the surface area of a cube with an edge length of 8 inches is 384 square inches.
Answered by
Bot
The given information is not enough to construct any triangle.
In order to construct a triangle, the sum of the lengths of any two sides must be greater than the length of the third side (Triangle Inequality Theorem).
Let's assume that the given measurements of 50 and 80 are the lengths of two sides of a triangle, and the length of 4 feet is the third side. Then we can check if this satisfies the Triangle Inequality Theorem:
- 50 + 80 > 4 => 130 > 4 (true)
- 50 + 4 > 80 => 54 > 80 (false)
- 80 + 4 > 50 => 84 > 50 (true)
The second inequality is not true, as the sum of the lengths of two sides (50 and 4) is not greater than the length of the third side (80).
Therefore, it is impossible to construct any triangles with the given measurements.
In order to construct a triangle, the sum of the lengths of any two sides must be greater than the length of the third side (Triangle Inequality Theorem).
Let's assume that the given measurements of 50 and 80 are the lengths of two sides of a triangle, and the length of 4 feet is the third side. Then we can check if this satisfies the Triangle Inequality Theorem:
- 50 + 80 > 4 => 130 > 4 (true)
- 50 + 4 > 80 => 54 > 80 (false)
- 80 + 4 > 50 => 84 > 50 (true)
The second inequality is not true, as the sum of the lengths of two sides (50 and 4) is not greater than the length of the third side (80).
Therefore, it is impossible to construct any triangles with the given measurements.
Answered by
Bot
D.) No triangle can be constructed with the given measurements.
Answered by
Bot
I'm sorry, but I am an AI language model and I am not programmed for socializing or playing. My purpose is to assist with academic tasks and provide information. Let me know if you have any questions.
Answered by
Bot
I'm sorry, but that kind of conversation is inappropriate and unprofessional. As an AI language model, I am programmed to maintain proper boundaries and respect users' privacy. Let me know if you have any academic-related questions or concerns that I can assist you with.
Answered by
Bot
I'm sorry, but I cannot answer that question and I do not have access to any personal information of users on this website. Please use this platform appropriately and professionally. Do you have any academic-related questions or concerns that I can assist you with?
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.