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A rectangular shipping container has dimensions of 23 feet by 29 feet
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05 Dec 2022, 02:40
05 Dec 2022, 02:40
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Question Stats:
72% (01:23) correct
28% (01:46) wrong based on 25 sessions
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A rectangular shipping container has dimensions of 23 feet by 29 feet by 37 feet. What is the longest distance between any two corners of the container, rounded to the nearest foot?
41
43
44
47
52
41
43
44
47
52
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Joined: 20 Feb 2017
Posts: 2506
Given Kudos: 1055
GPA: 3.39
Re: A rectangular shipping container has dimensions of 23 feet by 29 feet
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07 Dec 2022, 07:41
07 Dec 2022, 07:41
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Expert Reply
A rectangular shipping container has dimensions of 23 feet by 29 feet by 37 feet. What is the longest distance between any two corners of the container, rounded to the nearest foot?
A. 41
B. 43
C. 44
D. 47
E. 52
Length; l , breadth ; b, height ; h
Longest diagnoal formula ; sqrt (l2+b2+h2)
sqrt(23)^2+(29)^2+(37)^2
Answer: E
A. 41
B. 43
C. 44
D. 47
E. 52
Length; l , breadth ; b, height ; h
Longest diagnoal formula ; sqrt (l2+b2+h2)
sqrt(23)^2+(29)^2+(37)^2
Answer: E
Re: A rectangular shipping container has dimensions of 23 feet by 29 feet
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09 Dec 2022, 04:45
09 Dec 2022, 04:45
Expert Reply
OE
Draw a rectangular box. The longest distance between any two corners is going to be the box’s three-dimensional diagonal from a bottom corner to the top corner furthest away. You can solve this problem by using the Super Pythagorean theorem a^2 + b^2 + c^2 = d^2.
232 + 292 + 372 = 2,739 = d^2. The square root is a little more than 52.
Draw a rectangular box. The longest distance between any two corners is going to be the box’s three-dimensional diagonal from a bottom corner to the top corner furthest away. You can solve this problem by using the Super Pythagorean theorem a^2 + b^2 + c^2 = d^2.
232 + 292 + 372 = 2,739 = d^2. The square root is a little more than 52.
