Question: Problem 3 Table 3 lists two data on the beginning of the growth of a population Paramecium aurelia [1, p. 145, table 4), where yk

 Problem 3 Table 3 lists two data on the beginning of

Problem 3 Table 3 lists two data on the beginning of the growth of a population Paramecium aurelia [1, p. 145, table 4), where yk is the number of individuals per cubic centimeter at time tk. Task: calculate the doubling time of Paramecium aurelia based on Table 3. Table 3: Selected data on the growth of Paramecium aurelia [1, p. 145, table 4). TIME INDIVIDUALS 2 [DAYS] [COUNTS PER CC] to = 0 Yo = 4 ti = 1 Yi = 8 Problem 4 Table 4 lists two data on the beginning of the growth of young white lupin (Lupinus albus) [3], where yk is the length of the plant at age tk. Task: calculate the doubling time of the length of Lupinus albus based on Table 4. Table 4: Selected data on the growth of Lupinus albus [3], rounded to the nearest even millimeter [mm]. AGEt [DAYS] t1 = 5 LENGTH 2 [MM] Yi = 16 Y2 = 32 t2 = 7 In each problem, you may check your result with other published values of the half life or doubling time, but the problem asks to calculate the half life or doubling time based only on the table, which may in turn be a check of published data. Problem 3 Table 3 lists two data on the beginning of the growth of a population Paramecium aurelia [1, p. 145, table 4), where yk is the number of individuals per cubic centimeter at time tk. Task: calculate the doubling time of Paramecium aurelia based on Table 3. Table 3: Selected data on the growth of Paramecium aurelia [1, p. 145, table 4). TIME INDIVIDUALS 2 [DAYS] [COUNTS PER CC] to = 0 Yo = 4 ti = 1 Yi = 8 Problem 4 Table 4 lists two data on the beginning of the growth of young white lupin (Lupinus albus) [3], where yk is the length of the plant at age tk. Task: calculate the doubling time of the length of Lupinus albus based on Table 4. Table 4: Selected data on the growth of Lupinus albus [3], rounded to the nearest even millimeter [mm]. AGEt [DAYS] t1 = 5 LENGTH 2 [MM] Yi = 16 Y2 = 32 t2 = 7 In each problem, you may check your result with other published values of the half life or doubling time, but the problem asks to calculate the half life or doubling time based only on the table, which may in turn be a check of published data

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