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Isotherm may refer to: Isotherm (contour line) – a type of equal temperature at a given date or time on a geographic map; Isotherm – in thermodynamics, a curve on a P-V diagram for an isothermal process

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Isotherm, line drawn on a map or chart joining points with the same temperature. Isotherms are commonly used in meteorology to show the distribution of temperature at the Earth’s surface or on a chart indicating constant level or constant pressure.

The meaning of ISOTHERM is a line on a map or chart of the earth's surface connecting points having the same temperature at a given time or the same mean temperature for a given period.

Isotherms are lines drawn around places with the same temperature range on isotherm maps. Each point on this line shows one temperature reading, or the average of many temperature readings. Isotherm maps also have scales that tell the …

Jun 26, 2024 · What is an Isotherm? A Brief Overview. Simply put, an isotherm is a line that joins points on a map or chart that share the same temperature value. Meteorologists frequently use isotherms to depict temperature distribution on Earth’s surface or on charts indicating constant pressure or level.

May 21, 2024 · In meteorology, the term "isotherm" refers to a contour line that connects points on a weather map that have equal temperatures at a given time. Just as contour lines on topographical maps are used to show gradients of elevation, isotherms are used to show gradients of temperature.

Sep 30, 2024 · Isotherms are a line connecting points on a map that are the same temperature at a certain time or on average over a certain period of time. For example, on a world map, you might see two points with the same temperature one …

Multiple factors like surface area, temperature, pressure, etc. affect adsorption. At constant temperature, a graph depicting the variation of adsorption with change in pressure is called an isotherm. Two attempts were made to derive equations for adsorption. The Freundlich isotherm equation is represented by $\frac{x}{m} \ = \ k.P^{\frac{1}{n}}$ .