Problem 5.12 Compute the transformed stiffness [Q] for the material of Problem 5.5 at θ = 90◦. Comment on the results.
Problem 5.5 Compute the reduced stiffness [Q] matrix for a lamina with E1 = 35 GPa,
E2 =3.5 GPa, ν12 =0.3, G12 =1.75 GPa, and G23 =0.35 GPa.
solve problem 5.12 please
Hooks law for 2D









for transformed stiffness matrix, at

where


by substituting,

Problem 5.12 Compute the transformed stiffness [Q] for the material of Problem 5.5 at θ =...
Q4. (a) Calculate the ply reduced stiffness matrix, [Q], for a specially orthotropic ply having the following properties: E = 240 E2 = 12 GPa GPa G12 = 6 GPa V12 = 0.3 [13 marks) (b) Calculate the ply reduced compliance matrix, [S], for a specially orthotropic ply having the following properties: E1 = 69.7 GPa E2 = 59.7 GPa G12 = 7.5 GPa V 12 = 0.3 [12 marks]
Problem 2 (30 points): Consider a rectangular composite lamina with θ-45° and the folloving orthotropic material properties: E.-140 GPa E2 10 GPa, G12-7 GPa, and v12-03. TheTamina is subjected to σ.-10 MPa, σ.-0 MPa, and ty a) Draw a correct and complete FBD of this lamina, including fiber angle and coordinate systems (5 pts ). If the value of τ is zero, sketch what the deformed lamina (with fibers) will look like and state what unusual composite behavior is being...
please solve 2 and 3
1- The reduced stiffness matrix [Q] is given for a unidirectional lamina as follows: 5.681 0.3164 0 ] [Q]=0.3164 1.217 0 Msi I 0 0 0.6006 Calculate the four engineering constants E1, E2, V12, G12 of the lamina. 2- Calculate the transformed reduced stiffness [Q] for the above problem for 0 = 30°. Glass 3- A glass/epoxy lamina consists of 70% fiber volume fraction. Use properties of glass and epoxy from the tables below to...
I need help with question 6.18
Macromechanics 215 N, 1000 N/m; all remaining components are equal to zero b) Mry 1 Nm/m; all remaining components are equal to sero ) Comment on the coupling efects obsereed 6.12 Compute the strains ( (y, and ry at the interface between the 459 and laminae above the middle surface by using the results of case (b) of Ezercise 6.11 and -45 /a.e3 6.23). cise 6.13 Compute the stresses ơz and σ1 in the...