Editing Plasmoid Tech (section)

== Plasmoid Formation Equations ==
{| class="wikitable"
|+ Plasmoid Formation Equations
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! Equation !! Description
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| <math>P = \frac{{T \cdot V}}{{n \cdot R}}</math> || Ideal gas law where <math>P</math> is pressure, <math>T</math> is temperature, <math>V</math> is volume, <math>n</math> is the number of moles, and <math>R</math> is the ideal gas constant.
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| <math>F = q(E + v \times B)</math> || Lorentz force equation where <math>F</math> is the force, <math>q</math> is the charge, <math>E</math> is the electric field, <math>v</math> is the velocity, and <math>B</math> is the magnetic field.
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| <math>m = \frac{{m_0}}{{\sqrt{1 - \frac{{v^2}}{{c^2}}}}}</math> || Relativistic mass equation where <math>m</math> is the relativistic mass, <math>m_0</math> is the rest mass, <math>v</math> is the velocity, and <math>c</math> is the speed of light.
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| <math>E = mc^2</math> || Energy-mass equivalence equation from Einstein's theory of relativity where <math>E</math> is energy, <math>m</math> is mass, and <math>c</math> is the speed of light.
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| <math>v_f = v_i + at</math> || Kinematic equation for final velocity where <math>v_f</math> is the final velocity, <math>v_i</math> is the initial velocity, <math>a</math> is acceleration, and <math>t</math> is time.
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| <math>I = \frac{V}{R}</math> || Ohm's law where <math>I</math> is current, <math>V</math> is voltage, and <math>R</math> is resistance.
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| <math>F_{\text{buoyant}} = \rho \cdot g \cdot V</math> || Buoyant force equation where <math>F_{\text{buoyant}}</math> is the buoyant force, <math>\rho</math> is the density of the fluid, <math>g</math> is the acceleration due to gravity, and <math>V</math> is the volume of the displaced fluid.
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| <math>P_{\text{mech}} = P_{\text{hydro}} + P_{\text{static}} + P_{\text{dynamic}}</math> || Mechanical power equation where <math>P_{\text{mech}}</math> is the mechanical power, <math>P_{\text{hydro}}</math> is the hydrostatic pressure, <math>P_{\text{static}}</math> is the static pressure, and <math>P_{\text{dynamic}}</math> is the dynamic pressure.
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