"Covarying" Pronounce,Meaning And Examples

"Covarying" Natural Recordings by Native Speakers

Covarying
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"Covarying" Meaning

Covarying refers to the tendency or practice of two or more quantities to vary or change in a coordinated or correlated manner, often in a specific or predictable way. In other words, when two or more things covary, their values change in unison, and their changes are related to each other. This concept is commonly used in fields such as Statistics, Biology, and Ecology to describe the relationship between variables.

"Covarying" Examples

Examples of Covarying


Covarying is a term that originates from biology and statistics, but it is also applicable in other fields. Here are five examples that demonstrate its usage:

Ecology: The population size of rabbits and their primary food source, clover, have been covarying in the same region over the past few decades. As the rabbit population increases, the clover population also tends to increase.
Statistics: In a study on the relationship between temperature and precipitation, the researchers found that the two variables covary in a linear fashion, meaning that as temperature increases, precipitation tends to decrease.
Psychology: The level of stress and anxiety among college students has been covarying with the number of hours spent studying, suggesting that excessive studying can lead to increased stress and anxiety.
Economics: The covarying trend between the unemployment rate and the GDP growth rate in a country indicates that as the unemployment rate increases, the GDP growth rate tends to decrease.
Medicine: A recent study found a covarying relationship between the amount of exercise and low-density lipoprotein (LDL) cholesterol levels in patients with cardiovascular disease, suggesting that regular exercise can help lower LDL levels and reduce the risk of heart disease.

"Covarying" Similar Words

Covariant

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Covariants

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Covariants are mathematical entities that transform in a specific way when one or more coordinates of a mathematical object, such as a vector or matrix, are changed. They are often used in physics to describe the properties of physical systems that remain unchanged under certain transformations, such as rotations or Lorentz transformations.<br><br>In mathematics, covariants are typically used to identify the properties of a mathematical object that are invariant under a specific group of transformations. For example, in geometry, the covariants of a vector are the components of the vector that transform in a specific way under rotations and translations.<br><br>In physics, covariants are often used to describe the properties of physical systems that are invariant under certain transformations, such as Lorentz transformations. For example, the stress-energy tensor of a physical system is a covariant that describes the distribution of stress and energy in the system, and is invariant under Lorentz transformations.<br><br>Covariants are an important concept in many areas of mathematics and physics, including relativity, quantum mechanics, and computational physics.

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Covelline

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Covellite

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Coven

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Covenable

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Covenably

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Covenant

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Covenantal

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