a) Solve for y in the initial-value problem x*y' = y -x3y, y(-1) = -1. b) Find (with justification) the point at which the rate of population growth begins to slow down under the logistic equation c) Solve for y in the initial-value problem y' +4y = 3, y(0) = 2 using the methods of ) separable equations and () general first-order linear DEs

Q: Could you also help me with part e

A:

Q: what are parts d and e?

A: We are given an equation for the line of best fit as,

Q: Need help with D and E. Already figured out a,b,c

A: Here x'(t) denotes the rate of change of position of a particle in t seconds. So, the value of the…

Q: I also need help with b, c, and d

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Q: B. F • A • D

A: The coordinates of a point are a pair of numbers that define its exact location on a two-dimensional…

Q: I need help with parts a-c

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Q: Need help with part D please E G      thanks

A: From the above parts and given information we have sample sizes n1 = 594, n2 = 506Favorable cases…

Q: हे डै

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Q: Coga 2.

A: we have to find, log7(6)÷log7(3)+log7(2)=?

Q: Cahcuha le O+20 A

A: Given CO is perpendicular to AO Therefoe ∠COA = 90°  ∠COB = 4θ-30°   and  ∠BOA = θ+20° Also here…

Q: Sub parts 9 and 10

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Q: Need help with part 3

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Q: Parts A and B please

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Q: work is very unclear. I am lost

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