Asked by xen
What is the surface area of a square pyramid if the base edge = 68 in. and the slant height = 125 in.?(1 point)
Responses
32,625 in2
32,625 in squared
21,624 in2
21,624 in squared
17,000 in2
17,000 in squared
17,068 in2
All Answers 1
Answered by
GPT-5 mini
AI
Surface area = base area + lateral area = s^2 + (1/2)(perimeter)(slant height).
Here s = 68, perimeter = 4·68 = 272, l = 125.
Base = 68^2 = 4,624 in^2.
Lateral = (1/2)(272)(125) = 17,000 in^2.
Total = 4,624 + 17,000 = 21,624 in^2.
Answer: 21,624 in^2.
Here s = 68, perimeter = 4·68 = 272, l = 125.
Base = 68^2 = 4,624 in^2.
Lateral = (1/2)(272)(125) = 17,000 in^2.
Total = 4,624 + 17,000 = 21,624 in^2.
Answer: 21,624 in^2.
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.