"भौतिकी के सूत्र" (अनुभाग) सम्पादित करें

== [[विशिष्ट आपेक्षिकता]] (Special Relativity) ==
{| class="wikitable"
|-
|[[Lorentz factor]]
|<math>\gamma = 1/\sqrt{1-(v/c)^2}</math>
|-
|[[Lorentz transformation]]
|<math>t' = \gamma(t-xv/c^2)</math>
|-
|. . .
|<math>x'=\gamma(x-vt)</math>
|-
|. . .
|<math>y' = y</math>
|-
|. . .
|<math>z' = z</math>
|-
|[[time dilation]]
|<math>\Delta t = \gamma \Delta t_0</math>
|-
|[[length contraction]]
|<math>L = L_0/\gamma</math>
|-
|[[relativistic Doppler effect]]
|<math>f=f_0\sqrt{1-(v/c)/1+(v/c)}</math>
|-
|[[Doppler shift]]
|<math>v=|\Delta\lambda|c/\lambda_0</math>
|-
|[[momentum]]
|<math>\mathbf{p}=\gamma m\mathbf{v}</math>
|-
|[[rest energy]]
|<math>E_0 = mc^2</math>
|-
|[[total energy]]
|<math>E = E_0 + K = mc^2 + K = \gamma mc^2 = \sqrt{(pc)^2 + (mc^2)^2}</math>
|-
|[[Energy Removed]]
|<math>Q = -\Delta mc^2</math>
|-
|[[kinetic energy]]
|<math>K = E - mc^2 = \gamma mc^2 - mc^2 = mc^2(\gamma -1)</math>
|-
|}