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...physics]] use ''i'' as often as they use any other regular number. Many equations in the world simply cannot be solved without ''i''. ...

..., <math>\omega</math> (angular velocity) and R (radius). Combining the two equations below gives <math>\omega</math>²MR²/4. A fly-wheel is ...

...of physics have the same form in all frames of reference. Shorthand: same equations work everywhere and at all times. The need for special relativity arose from [[Maxwell's equations]] of electromagnetism, which were published in 1865. It was later found tha ...

[[Category:Equations]] ...

for another number ''y''. In order for these equations to be true, ...

Using the two equations together then gives the following: ...

From the image, we know that <math> c = d + e \,\! </math>. And by replacing equations (1) and (2): ...

...]]" of the object. (Scientists who work with special relativity use other equations instead.) ...

Complex numbers were invented to answer special equations that have [[exponent]]s in them. These began to pose real problems for math ...

...used in [[geometry]] and in [[system of linear equations|systems of linear equations]]. ...

Magnetic flux always forms a closed loop, as described by [[Maxwell's equations]], but the path of the loop depends on the reluctance of the surrounding ma ...

...er. This formula is <math>E=mc^2</math>, and is one of the most well known equations. In simple terms, if you take the [[mass]] of something and then [[multipli ...

...is based on our new characterization of canonical paths in terms of linear equations. As applications, we obtain fully polynomial-time approximate schemes (FPRA ...

The first and the last equations are due to the fundamental facts about conditional expectation which are pr ...

...n can be formally verified by computing these expectations. Although these equations look formal, the intuitive interpretations to them are very clear. ...

...of equations the new physics has to give the same answers but by different equations. ...uld match what was seen in nature. Sometimes people say he "guessed" these equations, but he was not making blind guesses. He found what he needed. The numbers ...

...s notation is used by more books because it is easy to understand when the equations become more complicated. In Leibniz notation: ...

...n can be formally verified by computing these expectations. Although these equations look formal, the intuitive interpretations to them are very clear. ...

...n can be formally verified by computing these expectations. Although these equations look formal, the intuitive interpretations to them are very clear. ...

...n can be formally verified by computing these expectations. Although these equations look formal, the intuitive interpretations to them are very clear. ...

...n can be formally verified by computing these expectations. Although these equations look formal, the intuitive interpretations to them are very clear. ...

...n can be formally verified by computing these expectations. Although these equations look formal, the intuitive interpretations to them are very clear. ...

...n can be formally verified by computing these expectations. Although these equations look formal, the intuitive interpretations to them are very clear. The first and the last equations are due to the fundamental facts about conditional expectation which are pr ...

...[wikt:adapt|adapting]] the [[classical physics|classical]] [[wikt:equation|equations]] for electricity, which are very [[wikt:complicate|complicated]] to begin ...on]] of how he got to those [[wikt:conclusion|conclusions]]. The beginning equations that Heisenberg used [[wikt:involve|involved]] [[Fourier series]], and invo ...

...theory of light|same equation]] used in the photoelectric effect. If these equations are combined, the wavelength of light and the voltage are related by ...

...s notation is used by more books because it is easy to understand when the equations become more complicated. In Leibniz notation: ...

...n can be formally verified by computing these expectations. Although these equations look formal, the intuitive interpretations to them are very clear. The first and the last equations are due to the fundamental facts about conditional expectation which are pr ...

...n can be formally verified by computing these expectations. Although these equations look formal, the intuitive interpretations to them are very clear. The first and the last equations are due to the fundamental facts about conditional expectation which are pr ...

...n can be formally verified by computing these expectations. Although these equations look formal, the intuitive interpretations to them are very clear. The first and the last equations are due to the fundamental facts about conditional expectation which are pr ...

...n can be formally verified by computing these expectations. Although these equations look formal, the intuitive interpretations to them are very clear. The first and the last equations are due to the fundamental facts about conditional expectation which are pr ...

Most math equations for standard deviation assume that the numbers are [[normal distribution|no ...

Merging the two '''c''' • '''c''' equations, ''(1)'' and ''(2)'', we obtain ...

...n can be formally verified by computing these expectations. Although these equations look formal, the intuitive interpretations to them are very clear. The first and the last equations are due to the fundamental facts about conditional expectation which are pr ...

The first and the last equations are due to the fundamental facts about conditional expectation which are pr ...

where the last two equations are due to the proposition for <math>\mu</math>. Thus ...

where the last two equations are due to the proposition for <math>\mu</math>. Thus ...

where the last two equations are due to the proposition for <math>\mu</math>. Thus ...

where the last two equations are due to the proposition for <math>\mu</math>. Thus ...

where the last two equations are due to the proposition for <math>\mu</math>. Thus ...

where the last two equations are due to the proposition for <math>\mu</math>. Thus ...

The first and the last equations are due to the fundamental facts about conditional expectation which are pr ...

The first and the last equations are due to the fundamental facts about conditional expectation which are pr ...

The first and the last equations are due to the fundamental facts about conditional expectation which are pr ...

The first and the last equations are due to the fundamental facts about conditional expectation which are pr ...

...40, issues 1–6, American Institute of Physics, 1997, p. 39. "From Maxwell equations (6.20) it follows that the electric field is potential: ''E(r)'' = −grad''φ ...