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AP Calculus AB/Unit 7: Differential Equations
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Ordering Values of a Particular Solution

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The particular solution to the differential equation dydx=4xy\frac{dy}{dx}=\frac{4x}{y} with the initial condition y(0)=5y(0)=5 is given by y=4x2+25y=\sqrt{4x^2+25}. Based on the table of values below, which of the following lists the xx-values 0, 1, 2, and 3 in increasing order of their corresponding yy-values?

xx y=4x2+25y = \sqrt{4x^2+25}
0 25=5\sqrt{25}=5
1 29\sqrt{29}
2 41\sqrt{41}
3 61\sqrt{61}
A

0,2,1,3

B

1,0,2,3

C

3,2,1,0

D

0,1,2,3

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