User:Arturus

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This article is a bunch of tree-hugging hippie crap.
Please see the relevant discussion on the talk page.

\int_{390}^{490} B(\lambda\,,T)\,d\lambda\,=\int_{390}^{490} {2hc^2 \over \lambda\,^5}{1 \over e^{hc \over \lambda\,kT}-1}\,d\lambda\,

B(\lambda\,,T)d\lambda\,={2hc^2 \over \lambda\,^5}{1 \over e^{hc \over \lambda\,kT}-1}d\lambda\,

\int_{390}^{490} B(\lambda\,,T)\,d\lambda\,

\int_{500}^{600} B(\lambda\,,T)\,d\lambda\,

\int_{500}^{600} B(\lambda\,,T)\,d\lambda\,=\int_{500}^{600} {2hc^2 \over \lambda\,^5}{1 \over e^{hc \over \lambda\,kT}-1}\,d\lambda\,

{B \over V}={\int_{390}^{490} B(\lambda\,,T)\,d\lambda\, \over \int_{500}^{600} B(\lambda\,,T)\,d\lambda\,}

{B \over V}={\int_{390}^{490} {2hc^2 \over \lambda\,^5}{1 \over e^{hc \over \lambda\,kT}-1}\,d\lambda\, \over \int_{500}^{600} {2hc^2 \over \lambda\,^5}{1 \over e^{hc \over \lambda\,kT}-1}\,d\lambda\,}

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