Physics equations with deffinitions?

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In summary, a physics equation is a mathematical representation of a physical phenomenon or relationship between physical quantities. It typically consists of variables, constants, and mathematical operators and is derived through experimentation and observation of the physical world. Units are important in physics equations as they provide context and meaning to the numerical values and allow for consistency and accuracy in calculations. Physics equations have a wide range of real-world applications, including engineering, medicine, and technology, and are used to solve practical problems and make predictions about the physical world.
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Pythagorean
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Could we have sticky for physics equations with deffinitions? Here's my uneducated example:


F=mg

F: Force
m: mass (forgot metric measurement, standard is 'slugs')
g: gravitational constant


I think this would be helpful for those of us just getting into physics and physics-related math.
 
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FAQ: Physics equations with deffinitions?

What is a physics equation?

A physics equation is a mathematical representation of a physical phenomenon or relationship between physical quantities. It is used to describe and predict the behavior of objects and systems in the physical world.

What are the basic components of a physics equation?

A physics equation typically consists of variables, constants, and mathematical operators. Variables represent the physical quantities being studied, constants are fixed values that do not change, and mathematical operators such as +, -, *, and / are used to manipulate these quantities.

How are physics equations derived?

Physics equations are derived through experimentation and observation of the physical world. Scientists use mathematical models and theories to explain and predict the behavior of physical systems, and these models are represented by equations.

Why are units important in physics equations?

Units are important in physics equations because they provide context and meaning to the numerical values. Without units, the numbers in equations would be meaningless and difficult to interpret. Units also allow for consistency and accuracy in calculations and comparisons.

How can physics equations be used in real world applications?

Physics equations are used in countless real world applications, including engineering, medicine, and technology. They are used to design and build structures, develop new technologies, and understand the behavior of natural phenomena. They are also used to solve practical problems and make predictions about the physical world.

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