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Materials for engineering, 3rd Edition - (Malestrom)

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Composite materials 197<br />

So<br />

E<br />

E<br />

c<br />

1<br />

=<br />

2/3<br />

E1 + ( E2 – E1)<br />

f<br />

2/3 1/3<br />

E + ( E – E ) f (1 – f )<br />

1 2 1<br />

[6.2]<br />

Application to tungsten carbide/cobalt cutting tools<br />

These so-called cemented carbide materials are used <strong>for</strong> high-speed metal<br />

cutting tools and mining drills. The microstructure consists of tungsten<br />

carbide (WC) particles in a matrix of cobalt (Co). The WC is a hard and<br />

brittle phase, and Co is a ductile metal which is able to wet the carbide and<br />

<strong>for</strong>m a strong adhesive bond with it. The alloy is fabricated powder<br />

metallurgically: a fine powder of mixed WC and Co being compacted and<br />

sintered at high temperature.<br />

The Young’s modulus of cobalt is 206.9 GPa and that of tungsten carbide<br />

is 703.4 GPa. If a series of composites of differing volume fractions of<br />

cuboidal WC particles is prepared and their Young’s moduli determined, the<br />

results shown in Fig. 6.6 are obtained. The continuous line in Fig. 6.6 represents<br />

the theoretical composite moduli according to equation [6.2]. It is evident<br />

that the equation well describes the stiffness of the composite.<br />

Application to polymers<br />

The use of appropriate fillers of high modulus in polymers may give, in<br />

600<br />

E (GPa)<br />

400<br />

200<br />

0 0.2 0.4 0.6 0.8 1.0<br />

Fractional volume of cobalt, f<br />

6.6 Young’s moduli of WC–Co composites of differing volume<br />

fraction WC; the continuous line corresponds to equation [6.2].

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