Home
Class 11
CHEMISTRY
Nuclear radius is of the order of 10^(-...

Nuclear radius is of the order of `10^(-13) cm ` while atomic radius is of order`10^(-8)cm`. Assuming the nucleus and the atom to be spherical .What fraction of an atom is occupied by nucleus ?

Text Solution

Verified by Experts

The volume of a sphere `= 4pi r^(3)//3` where r is the radius of the sphere
`:.` Volume of the nucleus `= 4pi r^(3)//3 = 4pi (10^(-13))^(3)//3 cm^(3)`
Similarly, Volume of the atom `= 4pi r^(3)//3 = 4pi (10^(-8))^(3)//3 cm^(3)`
`:.` Fraction of the volume of atom occupied by the nucleus `= (4pi (10^(-13))^(3)//3 cm^(3))/(4pi (10^(-8))^(3)//3) cm^(3) = 10^(-15)`
Promotional Banner

Topper's Solved these Questions

  • STRUCTURE OF ATOM

    PRADEEP|Exercise Problem|35 Videos
  • STRUCTURE OF ATOM

    PRADEEP|Exercise Curiosity Question|6 Videos
  • STATES OF MATTER: SOLID MATTER

    PRADEEP|Exercise COMPETITION FOCUS (ASSERTION-REASON)|17 Videos
  • THERMODYNAMICS

    PRADEEP|Exercise MULTIPLE CHOICE QUESTION ( BASED ON PRACTICAL CHEMISTRY)|3 Videos

Similar Questions

Explore conceptually related problems

Nuclear radius is of the order of 10^(-13) cm white atomic radius is of 10^(-8)cm .Assuming the nucleus and the to be spherical .What frection of an atom is occupted by nucleus ?

Atomic radius is of the order of 10^(-8) cm and nuclear radius is of the order of 10^(-13)cm .What frection of an atom is occupted by nucleus ?

Atomic radius is to of the order of 10^(-8) cm and nuclear radius is to order of 10^(-13) cm. Calculate what fraction of atom is occupied by nucleus.

The radius of the atom is of the order of

The radii of neclei and atoms are known to be of the order of 10^(-13) cm and 10^(-8) cm respectively assuming them to be spherical. The fraction of atomic volume occupied by the nucleus would be

Assume that the nuclear mass is of the order of 10^(-27) kg and the nuclear radius is of the order of 10^(15)m . The nuclear density is of the order of

Select the correct atomic radius order :-

The approximate radius of a H-atom is 0.05 nm, and that of proton is 1.5 xx 10^-15 m. Assuming both hydrogen atom and the proton to be spherical, calculate fraction of the space in an atom of hydrogen that is occupied by the nucleus.