Match the types of packing given in Column I with the items given in

1.	Match the types of packing given in Column I with the items given in Column II. Column IColumn IIA.Square close packing in two1.Triangular voidsdimensionsB.Hexagonal close packing in two2.Pattern of spheres is repeateddimensionsin every fourth layerC.Hexagonal close packing in3.Coordination number=4three dimensionsD.Cubic close packing in three4.Pattern of sphere is repeated indimensionsalternate layers
Answer» Match the types of packing given in Column I with the items given in Column II. $\begin{matrix} C o l u m n I & C o l u m n I I A . S q u a r e c l o s e p a c k i n g i n t w o & 1. T r i a n g u l a r v o i d s d i m e n s i o n s B . H e x a g o n a l c l o s e p a c k i n g i n t w o & 2. P a t t e r n o f s p h e r e s i s r e p e a t e d d i m e n s i o n s & i n e v e r y f o u r t h l a y e r C . H e x a g o n a l c l o s e p a c k i n g i n & 3. C o o r d i n a t i o n n u m b e r = 4 t h r e e d i m e n s i o n s D . C u b i c c l o s e p a c k i n g i n t h r e e & 4. P a t t e r n o f s p h e r e i s r e p e a t e d i n d i m e n s i o n s & a l t e r n a t e l a y e r s \end{matrix}$

Match the types of packing given in Column I with the items given in Column II. Column IColumn IIA.Square close packing in two1.Triangular voidsdimensionsB.Hexagonal close packing in two2.Pattern of spheres is repeateddimensionsin every fourth layerC.Hexagonal close packing in3.Coordination number=4three dimensionsD.Cubic close packing in three4.Pattern of sphere is repeated indimensionsalternate layers

Answer»

Match the types of packing given in Column I with the items given in Column II.

$\begin{matrix} C o l u m n I & C o l u m n I I A . S q u a r e c l o s e p a c k i n g i n t w o & 1. T r i a n g u l a r v o i d s d i m e n s i o n s B . H e x a g o n a l c l o s e p a c k i n g i n t w o & 2. P a t t e r n o f s p h e r e s i s r e p e a t e d d i m e n s i o n s & i n e v e r y f o u r t h l a y e r C . H e x a g o n a l c l o s e p a c k i n g i n & 3. C o o r d i n a t i o n n u m b e r = 4 t h r e e d i m e n s i o n s D . C u b i c c l o s e p a c k i n g i n t h r e e & 4. P a t t e r n o f s p h e r e i s r e p e a t e d i n d i m e n s i o n s & a l t e r n a t e l a y e r s \end{matrix}$

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