The longest rod that can lie flat in the rectangular box must have a length equal to the diagonal of the box. Using the Pythagorean theorem, we have:
length^2 = 2^2 + (11/2)^2
length^2 = 4 + 30.25
length^2 = 34.25
length = √34.25
Therefore, the length of the longest rod that can lie flat in the rectangular box is approximately 5.851 meters.
What is the length of the longest rod that can lie flat in rectangular box which is 2m long and 11/2 wide?
1 answer