Chemistry-
General
Easy
Question
Consider a cube containing n unit cells of a cubic system. A plane ABCD obtained by joining the mid point of the edges on one of its identical faces had atoms arranged as shown. Let p be the packing fraction. Choose the correct option :
![](data:image/png;base64,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)
- n=1
- n=8,
- n=8,
- n=1,
The correct answer is: n=8,![p equals fraction numerator 11 over denominator 21 end fraction](data:image/png;base64,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)
Related Questions to study
chemistry-
The following diagram shows arrangement of lattice point with a = b = c and
=
=
= 90°. Choose the correct options
![](data:image/png;base64,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)
The following diagram shows arrangement of lattice point with a = b = c and
=
=
= 90°. Choose the correct options
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)
chemistry-General
chemistry-
The IUPAC name of the given compound
<img![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/402270/1/884019/Picture19.png)
The IUPAC name of the given compound
<img![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/402270/1/884019/Picture19.png)
chemistry-General
chemistry-
The IUPAC name of
is
The IUPAC name of
is
chemistry-General
chemistry-
Which of the following structure is not correctly named according of IUPAC ?
Which of the following structure is not correctly named according of IUPAC ?
chemistry-General
chemistry-
IUPAC name is
IUPAC name is
chemistry-General
chemistry-
IUPAC name of
<img![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/402246/1/884015/Picture11.png)
IUPAC name of
<img![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/402246/1/884015/Picture11.png)
chemistry-General
chemistry-
IUPAC name of
<img![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/402212/1/884014/Picture10.png)
IUPAC name of
<img![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/402212/1/884014/Picture10.png)
chemistry-General
chemistry-
The IUPAC name of
<img![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/402202/1/884013/Picture9.png)
The IUPAC name of
<img![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/402202/1/884013/Picture9.png)
chemistry-General
chemistry-
The correct IUPAC name of
is
The correct IUPAC name of
is
chemistry-General
chemistry-
The IUPAC name of the compund is
The IUPAC name of the compund is
chemistry-General
chemistry-
IUPAC name of the compound
is
IUPAC name of the compound
is
chemistry-General
chemistry-
IUPAC name of the compound
is
IUPAC name of the compound
is
chemistry-General
chemistry-
Give the IUPAC name of
is
Give the IUPAC name of
is
chemistry-General
chemistry-
The bond between carbon atom (A) and carbon atom (B) in compound
involves the hybridization
The bond between carbon atom (A) and carbon atom (B) in compound
involves the hybridization
chemistry-General
maths-
There is a rectangular sheet of dimension
×
, (where
. It has been divided into square of unit area by drawing lines perpendicular to the sides. Find number of rectangles having sides of odd unit length
![](data:image/png;base64,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)
There is a rectangular sheet of dimension
×
, (where
. It has been divided into square of unit area by drawing lines perpendicular to the sides. Find number of rectangles having sides of odd unit length
![](data:image/png;base64,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)
maths-General