The reflection coefficient
R=(n2−n1)2(n2+n1)2=(1.64−1.42)2(1.64+1.42)2=0.0052R=\dfrac{(n_2-n_1)^2}{(n_2+n_1)^2}=\dfrac{(1.64-1.42)^2}{(1.64+1.42)^2}=0.0052R=(n2+n1)2(n2−n1)2=(1.64+1.42)2(1.64−1.42)2=0.0052
The transmission coefficient
T=1−R=4n1n2(n2+n1)2=4⋅1.42⋅1.64(1.64+1.42)2=0.9948T=1-R=\dfrac{4n_1n_2}{(n_2+n_1)^2}=\dfrac{4\cdot 1.42\cdot 1.64}{(1.64+1.42)^2}=0.9948T=1−R=(n2+n1)24n1n2=(1.64+1.42)24⋅1.42⋅1.64=0.9948
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