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2. [0/5 Points] DETAILS PREVIOUS ANSWERS SCALCCC4 7.5.007.MI. MY NOTES ASK YOUR TEACHER PRACTICE ANOTHER The...

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2. [0/5 Points] DETAILS PREVIOUS ANSWERS SCALCCC4 7.5.007.MI. MY NOTES ASK YOUR TEACHER PRACTICE ANOTHER The population of th

2. [0/5 Points] DETAILS PREVIOUS ANSWERS SCALCCC4 7.5.007.MI. MY NOTES ASK YOUR TEACHER PRACTICE ANOTHER The population of the world was about 5.3 billion in 1990. Birth rates in the 1990s ranged from 35 to 40 million per year and death rates ranged from 15 to 20 million per year. Let's assume that the carrying capacity for world population is 100 billion. (Assume that the difference in birth and death rates is 20 million/year 0.02 billion/year.) (a) Write the logistic differential equation for these data. (Because the initial population is small compared to the carrying capacity, you can take k to be an estimate of the initial relative growth rate.) dP dt 5.3 x Pin billions (b) Use the logistic model to estimate the world population in the year 2000. (Round the answer to two decimal places.) P= 5.3 billion (c) Compare with the actual population of 6.1 billion. (Round the answer to one decimal place.) x billion. (d) Use the logistic model to predict the world population in the years 2100 and 2500. (Round the answer to two decimal The difference is 5.3 places.) P= 5.3 x billion in the year 2100 P= 5.3 billion in the year 2500 Need Help? Read It Master It Talk to a Tutor

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Initial population in 1990s Po=5.3 billion Carrying capacity M = 100 billion growth rate: Kā 0.02 billion/year caj so the logts 10 years P . (in 200u) = 2quo VS = 0.100 4x10 +5.3 1.004+5-3 = 6.3004 - 6.30 billion (ci The actual population in 6.1 bill

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