What are the three most important equations in Physics?

[Guest]

Hmm. Maybe, they are the following three equations:

1. [tex]\triangle E = \triangle M * c^{2}[/tex];

2. [tex]W = H = P.E. + K.E. = M + E[/tex];

3. [tex]i \hbar \frac{\partial \Psi}{\partial t} = H \Psi[/tex].

Why?

To answer why completely, we may need to write a book!

Okay, here's a try. Those three equations can explain the most we know about energy.

Relevant Reference Link:

'Top Ten Most Beautiful Equations in Physics',

https://owlcation.com/stem/Top-Ten-Beautiful-Physics-Equations.

[Guest]

Hmm. Maybe, they are the following three equations:

1. [tex]\triangle E = \triangle M * c^{2}[/tex];

2. [tex]W = H = P.E. + K.E. = M + E[/tex];

3. [tex]i \hbar \frac{\partial \Psi}{\partial t} = H \Psi[/tex].

Why?

To answer why completely, we may need to write a book!

Okay, here's a try. Those three equations can explain the most we know about energy.

Relevant Reference Link:

'Top Ten Most Beautiful Equations in Physics',

https://owlcation.com/stem/Top-Ten-Beautiful-Physics-Equations.

Moreover, from equations one and three, more or less, we derived equation four: 4. [tex]\triangle E = hf[/tex]. (Think solid state physics.)

[Guest]

Hmm. Maybe, they are the following three equations:

1. [tex]\triangle E = \triangle M * c^{2}[/tex];

2. [tex]W = H = P.E. + K.E. = M + E[/tex];

3. [tex]i \hbar \frac{\partial \Psi}{\partial t} = H \Psi[/tex].

Why?

To answer why completely, we may need to write a book!

Okay, here's a try. Those three equations can explain the most we know about energy.

Relevant Reference Link:

'Top Ten Most Beautiful Equations in Physics',

https://owlcation.com/stem/Top-Ten-Beautiful-Physics-Equations.

Moreover, from equations one and three, more or less, we derived equation four: 4. [tex]\triangle E = hf[/tex]. (Think solid state physics.)

"Moreover, from equations one and three, more or less, we derived equation four: 4. [tex]\triangle E = hf[/tex]."

Oops! We think equation four, [tex]\triangle E = hf[/tex], is too fundamental to be derived from equations one, two, or three.

We need to maker sure we are correct.

[Guest]

Hmm. Maybe, they are the following three equations:

1. [tex]\triangle E = \triangle M * c^{2}[/tex];

2. [tex]W = H = P.E. + K.E. = M + E[/tex];

3. [tex]i \hbar \frac{\partial \Psi}{\partial t} = H \Psi[/tex].

Why?

To answer why completely, we may need to write a book!

Okay, here's a try. Those three equations can explain the most we know about energy.

Relevant Reference Link:

'Top Ten Most Beautiful Equations in Physics',

https://owlcation.com/stem/Top-Ten-Beautiful-Physics-Equations.

Moreover, from equations one and three, more or less, we derived equation four: 4. [tex]\triangle E = hf[/tex]. (Think solid state physics.)

...

Oops! We think equation four, [tex]\triangle E = hf[/tex], is too fundamental to be derived from equations one, two, or three.

We need to make sure we are correct.

Relevant Reference Link:

'Trying to find a physical explanation of the law (Planck's Law)',

https://en.wikipedia.org/wiki/Planck%27s_law#Trying_to_find_a_physical_explanation_of_the_law.

[Guest]

Relevant Reference Link:

'Einstein Coefficients',

https://en.wikipedia.org/wiki/Planck%27s_law#Einstein_coefficients.

[Guest]

Update:

...

2. [tex]W = H = P.E. + K.E. = M + E[/tex];

3. [tex]i \hbar \frac{\partial \Psi}{\partial t} = H \Psi[/tex].


Moreover, from equations, two and three, we can derive equation four: 4. [tex]\triangle E = hf[/tex].

And it is not easy...!

[Guest]

Hmm. Maybe, they are the following three equations:

1. [tex]\triangle E = \triangle M * c^{2}[/tex];

2. [tex]W = H = P.E. + K.E. = M + E[/tex];

3. [tex]i \hbar \frac{\partial \Psi}{\partial t} = H \Psi[/tex].

Why?

To answer why completely, we may need to write a book!

Okay, here's a try. Those three equations can explain the most we know about energy.

Relevant Reference Link:

'Top Ten Most Beautiful Equations in Physics',

https://owlcation.com/stem/Top-Ten-Beautiful-Physics-Equations.

FYI: 'LHC creates matter from light.'

https://phys.org/news/2020-09-lhc.html.