More likely because it's easier to manufacture, much easier to put threads on, you don't have to worry about orientation when you put them together, and they have no weak spots created by corners.
My gutter pipes are rectangular because they don't stick out as far from the house as a circular one with the same area. But they are low enough in the pressure they contain that they can be formed from sheet metal with a crimped seam. Making a water supply pipe that way would be impossible.
And it's easy to keep them aligned to the house. Running a rectangular water main under a street would be a major pain.
Mr. M says, "Get back to researching on proper websites."
Solution design and evalution
No. It cannot fly with one engine, because it is very heavy.It must have at least two engines to stay in air.
You've pretty much answered your own question because a two-dimensional array is a matrix. Indeed, all multi-dimensional arrays are matrices. When we create a matrix, we generally know what type of data will be stored in the matrix, how many dimensions it will have and how many elements each dimension will have, thus an array is the ideal container to represent a matrix. It provides the most compact method of storing homogeneous data, provides efficient constant-time random access to the data and introduces the least amount of abstraction into the representation. Most languages do not provide a built-in matrix type, however this is simply because there is no one matrix type that would suit every possible application. However, all languages do provide a built-in array mechanism which can be used as the basis for any matrix type which is both simple to create and easy to maintain.
Here is what the IRC (International Residential Code) says about footings and proper placement. R403.1.4 Minimum depth. All exterior footings shall be placed at least 12 inches (305 mm) below the undisturbed ground surface. The basic reasoning for getting down to natural ground level is to get to get below the level of undisturbed ground surface. This includes the ground surface likely to include roots and other bio materials. Undisturbed ground is more likely to properly support the weights applied from a structure over the long term. Take for instance tree roots
The maximum volume with the least surface area is enclosed in a sphere.That's why soap bubbles, balloons, and stars settle into spherical shapes.
least volume and most surface area is 3D triangle
A circle
No. Relative to its volume, the greater the number of sides, the smaller the volume. In the limit, a cylinder (circular prism, with an infinite number of "sides") will have the least surface area.
A ball is a sphere rather than a cube because a sphere is the shape with the least surface area for a given volume. This is known as the isoperimetric inequality, which states that among all shapes with the same volume, a sphere has the smallest surface area. This property makes a sphere the most efficient shape for enclosing a given volume, which is why objects like balls, bubbles, and planets tend to form into spheres in nature. In contrast, a cube has more surface area for a given volume compared to a sphere, making it less efficient in terms of minimizing surface area.
It has no vertices. It has the least surface to volume ratio. It has infinite axes of symmetry.
The objective lens provides the least magnification in a microscope. It is the lens that is closest to the specimen being viewed.
The globe cuz all it shows is the earth and its contenents no mountains or lakes.
You must know at least one other dimension, such as diameter or surface area before this can be answered.
Water tends to form a spherical shape when thrown in the air due to surface tension. Surface tension causes the water molecules to stick together and minimize the surface area, forming a spherical shape, which has the least surface area for a given volume.
Spheres are important because they are geometric shapes that have the same radius from their center to all points on their surface, making them useful in various fields such as geometry, physics, and engineering. They have unique properties that allow for efficient packing of space, uniform distribution of stresses, and minimal surface area for a given volume, making them ideal for applications such as planetary bodies, bubbles, and particles in suspension.
The container that appeared to have the least volume of liquid was Container B.