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In a body centered cubic lattice, atoms touch along the body diagonal of the cube . Thus
4r=3–√a4r=3a
or r=3–√4r=34aa
=(3–√4)=(34)(4.29A˙)=1.86A˙
4r=3–√a4r=3a
or r=3–√4r=34aa
=(3–√4)=(34)(4.29A˙)=1.86A˙
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