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kozerog [31]
2 years ago
5

In which of the following scenarios is a resource likely to be degraded as a result of the "tragedy of the commons"?

Advanced Placement (AP)
1 answer:
Ganezh [65]2 years ago
3 0

Answer:

D

Explanation:

To start with, I will like to define what "tragedy of commons" mean.

Tragedy of commons is a situation that happens in a shared-resource system. In this system, an individual acts on their own selfishly, negating the "common good" of the rest personnels, by using up, and even going ahead to spoil and tatter what they collectively share together.

From the above explanation, the scenario that most likely fits the description is that of D, An oil drilling company allows oil to seep into the oceans at an offshore rig.

Where the oil company allows oil to seep into the ocean, knowing that it would kill any form of life in the ocean that would be beneficial to the community that use the ocean for other purposes

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Each of these ODEs is linear and homogeneous with constant coefficients, so we only need to find the roots to their respective characteristic equations.

(a) The characteristic equation for

y'' - 2y' - 8y = 0

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which arises from the ansatz y = e^{rx}.

The characteristic roots are r=4 and r=-2. Then the general solution is

\boxed{y = C_1 e^{4x} + C_2 e^{-2x}}

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(b) The characteristic equation here is

25r^2 - 20r + 4 = (5r - 2)^2 = 0

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\boxed{y = C_1 e^{2/5\,x} + C_2 x e^{2/5\,x}}

(c) The characteristic equation is

r^2 + 2r + 2 = (r + 1)^2 + 1 = 0

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y = C_1 e^{(-1+i)x} + C_2 e^{(-1-i)x}

Recall Euler's identity,

e^{ix} = \cos(x) + i \sin(x)

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y = C_1 e^{-x} (\cos(x) + i \sin(x)) + C_2 e^{-x} (\cos(x) - i \sin(x))

or even more simply as

\boxed{y = C_1 e^{-x} \cos(x) + C_2 e^{-x} \sin(x)}

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