Bragg's Law refers to the simple equation:
nλ=2dsin(θ)here,n=1λ=117 pmd=space bw adjacent molecular layer=178 pmsin(θ)=1×1172×178=0.32865n\lambda=2d\sin(\theta)\\here,\\n=1\\\lambda=117\ pm\\d=space\ bw\ adjacent\ molecular\ layer=178\ pm\\\sin(\theta)=\frac{1\times117}{2\times178}=0.32865\\nλ=2dsin(θ)here,n=1λ=117 pmd=space bw adjacent molecular layer=178 pmsin(θ)=2×1781×117=0.32865
So,
θ=19.1868°\theta=19.1868\degreeθ=19.1868°
first-order (n=1) Bragg diffraction angle = 19.1868°19.1868\degree19.1868°
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