A population is modeled by a function P that satisfies the logistic differential equation dP di (a) If P(0)=3, what is lim P(r)? If P(0)-20, what is lim P()? fam (b) If P(0)-3, for what value of P is the population growing the fastest? (c) A different population is modeled by a function Y that satisfies the separable differential equatice dy Find Y() if (0)-3. (d) For the function Y found in part (c), what is lim Y()? 1-940

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Q: part b and c are incorrect for my homework. is there another way this can be done? I tried working…

A: b.

Q: I need part E and F of this questio

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Q: How do I compute this answer?

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Q: Can you explain how you found part b? It does not make sense to me

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Q: THIS SOLUTION IS DIFFICULT TO READ - CAN THIS BE HAND WRITTEN?

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Q: Answer this problem correctly

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Q: What are the steps to solving this problem?

A: COst function C(x) = 0.001x3+0.2x2+38x+250where x = no. of items producedNow, if x = 30 then C(x) =…

Q: Can you please elaborate on part b? I am having trouble understanding the solution

A: Confusion comes when you view f as a function, instead read the statement replacing f by "c"

Q: What would be the answer to these questions? No steps needed

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Q: Can you explain part (ii) more? just like a basic step by step explanation of everything that…

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Q: Can you only make it first principles only?

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Q: Could you

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Q: Could you explain part(b) as well?

A: Our objective is given below:

Q: What other ways can I show the result? Thanks.

A: Enter the data in the R studio in the following ways for data frame: Test= c(1,2,3,4,5,6,7,8,9)…