1347520000 Allicdata Electronics
Allicdata Part #:

1347520000-ND

Manufacturer Part#:

1347520000

Price: $ 396.96
Product Category:

Uncategorized

Manufacturer: Weidmuller
Short Description: UR20-EM-1335030000-SP
More Detail: N/A
DataSheet: 1347520000 datasheet1347520000 Datasheet/PDF
Quantity: 1000
1 +: $ 360.87000
Stock 1000Can Ship Immediately
$ 396.96
Specifications
Series: *
Part Status: Active
Description

Due to market price fluctuations, if you need to purchase or consult the price. You can contact us or emial to us:   sales@allicdata.com

The field of 1.347520000 applications and its working principle spans across different disciplines. From the perspective of chemistry, this number relates to the specific volume of a solution which is a measure of the amount of space occupied by a given quantity of the solution. Depending on the nature of the solution, this specific volume can be determined by considering factors like temperature, concentration, and pressure. In the field of physics, it’s commonly used to represent the number of molecules in a particular volume of the substance. In the area of engineering and metrology, it’s used to denote the amount of space that’s taken up by a given material. In addition, the number can also have applications in computing technology.

From a chemistry perspective, the number is usually used to relate the amount of space occupied by a given quantity of a solution to its volume. This relationship follows the principle of ideal gas law, where the pressure, temperature, and volume of a gas can be related according to the ideal gas equation. The equation states that the product of pressure and volume of a gas is equal to the number of molecules multiplied by the Boltzmann’s constant and temperature. Thus, when the number of molecules is known, the pressure and the volume can be calculated by rearranging the equation.

In the field of physics, the specific volume of a substance is commonly used to calculate the number of molecules that occupy a given volume of the substance. This calculation is often used to investigate the behavior of a particular gas or substance. For example, studies of phase transitions often involve analyzing the specific volume of the substance at various temperatures. This is because the specific volume can give a measure of the density of the material when heated or cooled. This information can then be used to understand the physical properties of the material.

In engineering and metrology, the number is used to represent the amount of space that’s taken up by a material. It is often employed in engineering calculations as a way of accurately determining the quantity and quality of material that needs to be used in the fabrication and assembly of various products. For example, when constructing a building, engineers need to calculate the volume of concrete or other material that’s needed for the structure.

Computing technology also uses the number in various ways. For example, when data is stored on a hard drive or servers, the amount of space that is used to store the data is often referred to as the specific volume. Additionally, computer models of physical systems often need to estimate the volume of a material in order to accurately simulate the behavior of a system. For example, when simulating a fluid system, the program will need to calculate the density of the fluid in order to accurately predict its behavior.

Ultimately, the number 1.347520000 has many applications in various fields. In particular, it is frequently used in chemistry, physics, engineering, and computing technologies to help understand, measure, and predict the behavior of a wide variety of substances and systems. Thanks to its versatility, it can be used in a variety of different contexts to solve a variety of different problems.

The specific data is subject to PDF, and the above content is for reference

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