Chapter 16: Problem 29
Briefly describe laminar composites. What is the prime reason for fabricating these materials?
Chapter 16: Problem 29
Briefly describe laminar composites. What is the prime reason for fabricating these materials?
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Get started for freeFor a continuous and oriented fiber-reinforced composite, the moduli of elasticity in the longitudinal and transverse directions are \(33.1\) and \(3.66\) GPa ( \(4.8 \times 10^{6}\) and \(\left.5.3 \times 10^{5} \mathrm{psi}\right)\), respectively. If the volume fraction of fibers is \(0.30\), determine the moduli of elasticity of fiber and matrix phases.
Estimate the maximum and minimum thermal conductivity values for a cermet that contains 90 vol titanium carbide (TiC) particles in a nickel matrix. Assume thermal conductivities of 27 and \(67 \mathrm{~W} / \mathrm{m} \cdot \mathrm{K}\) for \(\mathrm{TiC}\) and Ni, respectively.
For a polymer-matrix fiber-reinforced composite: (a) List three functions of the matrix phase. (b) Compare the desired mechanical characterisics of matrix and fiber phases. (c) Cite two reasons why there must be a strong bond between fiber and matrix at their interface.
A large-particle composite consisting of tungsten particles within a copper matrix is to be prepared. If the volume fractions of tungsten and copper are 0.70 and \(0.30,\) respectively, estimate the upper limit for the specific stiffness of this composite given the data that follow. $$\begin{array}{lcc}\hline & \begin{array}{c}\text {Specific} \\\\\text {Gravity}\end{array} & \begin{array}{c}\text {Modulus of} \\\\\text {Elasticity (GPa)}\end{array} \\\\\hline \text { Copper } & 8.9 & 110 \\\\\text { Tungsten } & 19.3 &407 \\\\\hline\end{array}$$.
(a) Write an expression for the modulus of elasticity for a hybrid composite in which all fibers of both types are oriented in the same direction. (b) Using this expression, compute the longitudinal modulus of elasticity of a hybrid composite consisting of aramid and glass fibers in volume fractions of \(0.25\) and \(0.35\), respectively, within a polyester resin matrix \(\left[E_{m}=4.0\right.\) GPa \(\left.\left(6 \times 10^{5} \mathrm{psi}\right)\right]\)
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