Black Body Radiation Equation Formula Latex Code and Summary

Black Body Radiation

Tags: #physics #quantum #Black Body Radiation

Equation

$$w(f)=\frac{8\pi hf^3}{c^3}\frac{1}{{\rm e}^{hf/kT}-1} \\ w(\lambda)=\frac{8\pi hc}{\lambda^5}\frac{1}{{\rm e}^{hc/\lambda kT}-1} \\ P=A\sigma T^4 \\ T\lambda_{\rm max}=k_{\rm W}$$

Latex Code

                                 w(f)=\frac{8\pi hf^3}{c^3}\frac{1}{{\rm e}^{hf/kT}-1} \\ 
            w(\lambda)=\frac{8\pi hc}{\lambda^5}\frac{1}{{\rm e}^{hc/\lambda kT}-1} \\
            P=A\sigma T^4 \\
            T\lambda_{\rm max}=k_{\rm W}

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Introduction

Equation

$w(f)=\frac{8\pi hf^3}{c^3}\frac{1}{{\rm e}^{hf/kT}-1} \\ w(\lambda)=\frac{8\pi hc}{\lambda^5}\frac{1}{{\rm e}^{hc/\lambda kT}-1} \\ P=A\sigma T^4 \\ T\lambda_{\rm max}=k_{\rm W}$

Latex Code

            w(f)=\frac{8\pi hf^3}{c^3}\frac{1}{{\rm e}^{hf/kT}-1} \\ 
            w(\lambda)=\frac{8\pi hc}{\lambda^5}\frac{1}{{\rm e}^{hc/\lambda kT}-1} \\
            P=A\sigma T^4 \\
            T\lambda_{\rm max}=k_{\rm W}

Explanation

Latex code for the Black Body Radiation. Planck’s law for the energy distribution for the radiation of a black body is listed above. I will briefly introduce the notations in this formulation.

$P=A\sigma T^4$ : Stefan-Boltzmann's law for the total power density
$T\lambda_{\rm max}=k_{\rm W}$ : Wien's law for the maximum

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Stephanie Robinson

Manifesting a successful result on this test.

2023-03-03 00:00
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2023-03-11 00:00:00.0
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2023-02-12 00:00
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The thought of not passing this exam is haunting me.

2024-04-14 00:00
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