What is the maximum length of rod that can be put in a room having dimensions 10 cm into 15 cm into 200 millimeters?

∴ The maximum length of the rod is √139 m.

What is the maximum length of the rod that can be put in a room having dimensions?

Answer Expert Verified The length of the longest rod is the diagonal of the room. So, We have to find the diagonal of the cuboid. Hence , The length of the longest rod can be put in a room is 15 m.

What will be the maximum length of a pole which can be put in a room which is 6 Metre long 5 Metre wide and 5 Metre height?

In the above figure, BH is the diagonal of a cuboid. From the above calculations, the length of the diagonal is 15m. Hence, the longest pole which can be put in a room is 15m.

What is the length of the longest rod you can place inside that cuboid?

For a cuboid the longest rod that can be placed inside it is the length of the diagonal. Originally Answered: a room is 10*12*15.

What is the length of the longest rod of negligible thickness that can fit into a rectangular box of dimensions 9cm * 12cm * 36cm?

sqrt (6^2 + 8^2 + 24^2) = sqrt (36 + 64 + 576) = sqrt (676) = 26 cm.

What is the length of longest rod that can be?

Longest rod that can be placed in a room is nothing but its diagonal.

What is the longest rod?

The longest rod inside a cuboid is called a body diagonal and is given by l² = a² +b² + c² where L is the length of the rod and a, b, c are the dimensions of the cuboid. The answer to your question then becomes, L² = 10²+12²+15².

How do you find the length of the longest pole that can be placed?

1 Answer

1. The dimensions of the room are.
2. We know that.
3. Length of the longest pole = length of diagonal = √ (l2 + b2 + h2)
4. Therefore, the length of the longest pole that can be put in the room is 15m.

How do you find the length of a longest rod?

We can find the maximum length of the longest rod that can be placed inside the cuboid by using the formula length of diagonal of a cuboid. We know that \[{\text{Length of diagonal of a cuboid}} = \sqrt {{l^2} + {b^2} + {h^2}} \].

What is the length of the longest rod that can be placed?

Longest rod that can be placed in a room is nothing but its diagonal. Thus the length of the longest rod is 17 m.

What is the height of a door that has a rod?

Depending on the width of the door you would be able to get only that much of rod (rod implies rigidity) in the room. Now it is the convention that door height is more that of width, the answer is little more than 6 m (room height is 6m). The other answers are correct if – either room doesn’t have ceiling OR it’s a rope and not the rod.

How long can a rod bend without breaking?

If the rod is flexible, and it can be bent to any shape, then the answer is pretty simple, it can be as long as the aggregate matter contained in the rod is equal to the volumetric capacity of the room. No pun intended, the question provokes one to think in various ways. 8 clever moves when you have $1,000 in the bank.