Chapter 9: Problem 3
Cite three variables that determine the microstructure of an alloy.
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Chapter 9: Problem 3
Cite three variables that determine the microstructure of an alloy.
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Is it possible to have an iron-carbon alloy for which the mass fractions of total cementite and pearlite are \(0.039\) and 0.417, respectively? Why or why not?
Consider \(2.0 \mathrm{~kg}\) of a \(99.6 \mathrm{wt} \% \mathrm{Fe}-0.4 \mathrm{wt} \% \mathrm{C}\) alloy that is cooled to a temperature just below the eutectoid. (a) How many kilograms of proeutectoid ferrite form? (b) How many kilograms of eutectoid ferrite form? (c) How many kilograms of cementite form?
Consider \(2.5 \mathrm{~kg}\) of austenite containing \(0.65\) wt \(\%\) C, cooled to below \(727^{\circ} \mathrm{C}\left(1341^{\circ} \mathrm{F}\right)\). (a) What is the proeutectoid phase? (b) How many kilograms each of total ferrite and cementite form? (c) How many kilograms each of pearlite and the proeutectoid phase form? (d) Schematically sketch and label the resulting microstructure.
Is it possible to have a copper-silver alloy of composition \(50 \mathrm{wt} \%\) Ag-50 wt \% Cu that, at equilibrium, consists of \(\alpha\) and \(\beta\) phases having mass fractions \(W_{\alpha}=0.60\) and \(W_{\beta}=0.40\) ? If so, what will be the approximate temperature of the alloy? If such an alloy is not possible, explain why.
Given here are the solidus and liquidus temperatures for the germanium-silicon system. Construct the phase diagram for this system and label each region. $$ \begin{array}{ccc} \hline \begin{array}{c} \text { Composition } \\ (\boldsymbol{w t} \% \text { Si) } \end{array} & \begin{array}{c} \text { Solidus } \\ \text { Temperature }\left({ }^{\circ} \mathrm{C}\right) \end{array} & \begin{array}{c} \text { Liquidus } \\ \text { Temperature }\left({ }^{\circ} \mathrm{C}\right) \end{array} \\ \hline 0 & 938 & 938 \\ 10 & 1005 & 1147 \\ 20 & 1065 & 1226 \\ 30 & 1123 & 1278 \\ 40 & 1178 & 1315 \\ 50 & 1232 & 1346 \\ 60 & 1282 & 1367 \\ 70 & 1326 & 1385 \\ 80 & 1359 & 1397 \\ 90 & 1390 & 1408 \\ 100 & 1414 & 1414 \\ \hline \end{array} $$
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