Mathematics, 21.03.2020 00:37 mathnation1
In a seasonal-growth model, a periodic function of time is introduced to account for seasonal variations in the rate of growth. Such variations could, for example, be caused by seasonal changes in the availability of food. (a) Find the solution of the seasonal-growth model where k, r, and Ο are positive constants. dP dt = kP cos(rt β Ο) P(0) = P0 P(t) = (b) Find lim tβ[infinity] P(t). (If there is no solution, enter NONE in the answer box.) lim tβ[infinity] P(t) =
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What value of x is in the solution set of 4x - 12 s 16 + 8x? -10 -9 -8 -7
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Consider a cube that has sides of length l. now consider putting the largest sphere you can inside this cube without any point on the sphere lying outside of the cube. the volume ratio -volume of the sphere/ volume of the cube is 1. 5.2 Γ 10β1 2. 3.8 Γ 10β1 3. 1.9 4. 2.5 Γ 10β1 5. 3.8
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Mathematics, 21.06.2019 22:00
Find the maximum value of p= 4x + 5y subject to the following constraints :
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In a seasonal-growth model, a periodic function of time is introduced to account for seasonal variat...
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