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0.02106 0.02483 0.02894 0.03334 0.03813
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For the problem to be realistic, we will require that C < 0 (so that M > 0 for large values of t) and we see that the population decays like the reciprocal of a linear function when t becomes large.
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where Ti, Li, and ri, are initial values of torque (lb-in), force (lb), and radial distance (in), respectively. C1 and C2 are constants of proportionality. Substituting Eqs. (8.12) and (8.13) into Eq. (8.11) and integrating we obtain Tiq + Ciq 2 C 2 = Li r + 2 ( r - ri ) + C3 . 2 2
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is about three-fourths full of ice. Add enough distilled water to bring the ice water mixture up to the 200-mL line. Stir the ice water mixture well with the stirring rod. Place the beaker on the hot plate, and insert the thermometer into the ice water mixture. Clamp the thermometer to the ring stand so that the thermometer does not touch the side or bottom of the beaker. Wait 1 minute, then measure the temperature and start the timer. Record this temperature in Data Table 1. Turn on the hot plate, and begin heating the ice water mixture. Stir the ice water mixture continuously. Measure and record the temperature at 1-minute intervals. When no further temperature changes occur, take five additional readings. You might not use all the available space in Data Table 1, or you might need to add additional rows. In Data Table 2, record the temperature at which the ice is completely melted and the temperature at which the water boils. Turn off the hot plate.
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A Closer Look at Methods and Classes
chapter 11 M e M B r a n e B i o p h y s i c s
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