Which Of The Following Has Least Packing Fraction?

by | Last updated on January 24, 2024

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Simple cubic unit cell

has least packing efficiency that is 52.4%.

Which fraction has least packing?


Simple cubic unit cell

has least packing efficiency that is 52.4%.

Which of the following has greatest packing fraction?

Explanation:

FCC

has the greatest packing fraction .

Which of the following has not packing efficiency of FCC?

The least packing efficiency in the above options is

a simple cube with

an efficiency of 52 %.

What is the value of packing fraction for simple cubic?

The packing efficiency of the simple cubic cell is

52.4 %

. Thus 47.6 % volume is empty space (void space) i.e. almost half the space is empty. Hence the simple cubic crystalline solid is loosely bonded.

What is the formula of packing fraction?

Hint: In the structure of diamond cubic crystal the unit cell present is fcc unit cell. The relation between r and a for diamond is r=√3a8. Complete answer: … Packing fraction (P.F), is

calculated by volume occupied by the number of spheres in the unit cell divided by volume of a unit cell.

What is the formula of packing efficiency?

Packing

efficiency = Volume occupied by 6 spheres ×100 / Total volume of unit cells

. Examples are Magnesium, Titanium, Beryllium etc. In body-centered cubic structures, the three atoms are arranged diagonally.

Which metal has highest packing efficiency?


Polonium (Po)

crystallises in a plain cubic form, according to reports. Simple cubic structure has a packing efficiency of 52.4 percent. A body-centered cubic (BCC) solid is what this is called.

In which pair most efficient packing is present?

Thus, the correct answer is (B)

hcp and ccp structures

have the efficient close packing.

Which is highest packing density?

The optimal aspect ratios of these objects which give the highest packing densities are

ellipsoid

(axes ratio = 0.8:1:1.25), cylinder (height/diameter = 0.9), spherocylinder (height of cylinder part/diameter = 0.35), tetrahedron (regular tetrahedron) and cone (height/bottom diameter = 0.8).

Which packing is more efficient FCC or BCC?

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What is the difference between packing efficiency and packing fraction give formula of both?

When this is shown as a percentage i.e., out of the total space, the percentage that is held up by constituent particles is called the Packing Efficiency of a Unit Cell. We can say that Packing Fraction,

when multiplied by 100

, is seen as a percentage, it becomes the Packing Efficiency of that particular cell.

How much packing efficiency is present in BCC?

The volume of the unit cell is given as. Therefore, packing efficiency of BCC is

68.04%

.

What is the physical significance of packing fraction?

Its value can be negative, positive or even zero. A negative packing fraction generally

indicates stability of the nucleus

. In general, lower the packing fraction, greater is the binding energy per nucleon and hence greater is the stability.

What is the packing efficiency of CCP hcp and bcc?

The packing efficiency of both types of close packed structure is 74%, i.e. 74% of the space in hcp and ccp is filled. The hcp and ccp structure are equally efficient; in terms of packing. The packing efficiency of simple cubic lattice is 52.4%. And the packing efficiency of body

centered cubic lattice (bcc) is 68%

.

What do you mean by atomic packing factor?

Packing factor is

the fraction of the volume of a unit cell that is occupied by “hard sphere” atoms or ions

. It is the sum of the sphere volumes of all atoms within a unit cell (assuming the atomic hard-sphere model) divided by the unit cell volume.

Rebecca Patel
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Rebecca Patel
Rebecca is a beauty and style expert with over 10 years of experience in the industry. She is a licensed esthetician and has worked with top brands in the beauty industry. Rebecca is passionate about helping people feel confident and beautiful in their own skin, and she uses her expertise to create informative and helpful content that educates readers on the latest trends and techniques in the beauty world.