Modulus of Rigidity

With regard to dependence of quantities given in column I and II, match the following. {:(,"Column I",,"Column II"),((A),"Young's modulus of a substance ",(p),"Depends on temperature"),((B),"Bulk modulus of a substance",(q),"Depends on length"),((C),"Modulus of rigidity of a substance",(r),"Depends on area of cross-section"),((D),"Volume of a substance",(s),"Depends on the nature of material"):}

A highly rigid cubical block A of small mass M and slide L is fixed rigidly on to another cubical block B of the same dimensions and of low modulus of rigidity η such that the lower face of A completely covers the upper face of B. The lower face of B is rigidly held on a horizontal surface. A small force F is applied perpendicular to one of the sides faces of A. After the force is withdrawn, block A executes small oscillations the time period of which is given by.

A highly rigid cubical block A of small mass M and side L is fixed rigidly on the other cubical block of same dimensions and of modulus of rigidity eta such that the lower face of A completely covers the upper face of B . The lower face of B is rigidly held on a horizontal surface . A small force F is applied perpendicular to one of the side faces of A . After the force is withdrawn , block A executes faces of A . After the force is withdrawn , block A exceutes small oscillations , the time period of which is given by

Modulus it rigidity of ideal liquids is

What is the correct relation between young's modulus (Y), modulus is rigidity (eta) and poisson ratio (sigma) ?

For a material Young's modulus and rigidity modulus are respectively 15times10^(10) and 6times10^(10)Nm^(-2) . Then poisson's ratio is extra

The young "s" modulus and rigidity modulus of a metal are "40" Gpa and "20" Gpa respectively.Then bulk modulus is (A) "13.33" Gpa (B) "26.67" Gpa (C) "6.67" Gpa (D) "120" Gpa

Introduction to mechanical properties of solid |Stress|Strain|Bulk modulus|Rigidity modulus

If the Possion's ratio of a solid is 2//5 , then the ratio of its young's modulus to the rigidity modulus is