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Unformatted text preview: c (kg/m 3 ) x (cm) 5 t = 5 minut es 4 2 c (kg/m 3 ) x (cm) 5 t = 5 minut es 4 2 c (kg/m 3 ) x (cm) 5 t = 0 minut es Column A Column B 7.2 Diffusion Calculations Objectives • Perform calculations for diffusion. Figure 7.2.1 shows an example of diffusion that can occur when two metals are placed into contact with each other. Normally we would graph the concentration versus distance as shown in Figure 7.2.1a, and this graph represents what is called the concentration gradient , which is the change in concentration as a function of position. We can calculate this concentration gradient, how long it will take diffusion to occur, and what the concentration will be for a particular diffusion situation. First, however, we have to understand the possible diffusion situations that can occur. We will begin by considering two different scenarios, shown in Figure 7.2.2. Figure 7.2.1: Example of diffusion resulting when gold and copper are placed into contact. The top row shows the change in concentration in the materials, while the bottom row shows the resulting concentration gradient. Note that the materials would have to be heated to very high temperatures for this to occur in a reasonable amount of time. Figure 7.2.2: Two different scenarios for how concentration can change over time due to diffusion. GI 7.2.1 In column A, what is the value for the concentration at x=5 cm and time=0? GI 7.2.2 In column A, what is the value for the concentration at x=5 cm and time=5 minutes? GI 7.2.3 In column B, what is the value for the concentration at x=5 cm and time=0? GI 7.2.4 In column B, what is the value for the concentration at x=5 cm and time=5 minutes? GI 7.2.5 In which column is the concentration independent of time? In which is it dependent on time? GI 7.2.6 Describe the difference between column A and column B in at least two different ways....
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This note was uploaded on 03/30/2010 for the course EMA 3010 taught by Professor Unknown during the Spring '08 term at University of Florida.
 Spring '08
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