For the different materials it is given that `Y_(1) gt Y_(2)` and `B_(1) lt B_(2)`. Here, Y is Young's modulus of elasticity and B, the Bulk modulus of elasticity. Then we can conclude that

How can you describe bulk modulus of elasticity(B).

The relation between Young's modulus (Y) bulk modulus (K) and modulus of elasticity (eta) is:

If the Young's modulus of the material is 3 times its modulus of rigidity then its bulk modulus of elasticity will be

If for a material , Y and B are young's modulus and Bulk 's modulus , them .

Y_(g) and Y_(r) denotes the Young's modulus of glass and rubber respectively. Glass is more elastic than rubber hence ..........

The relation between Y (Young's modulus), K (bulk modulus) and eta (shear modulus) is

The relationship between Young's modulus Y, Bulk modulus K and modulus of rigidity eta is

Assertion: From the relation Y = (Fl)/(ADeltal) , we can say that, if length of a wire is doubled, its young's modulus of elasticity will also becomes two times. Reason : Modulus of elasticity is a material property.