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Q.

Let a curve y = f(x) pass through the points (0,5) and (loge2, k). If the curve satisfies the differential equation 2(3+y)e2xdx - (7+e2x)dy = 0, then k is equal to

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a

8

b

16

c

32

d

4

answer is B.

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Detailed Solution

dydx=2(3+y)e2x7+e2xdydx2ye2x7+e2x=6e2x7+e2x I.F. =e2e2x7+e2xdx=17+e2x

y17+e2x=6e2x7+32x2dxy7+e2x=37+e2x+C(0,5)58=38+CC=1y=3+7+e2xy=e2x+4k=8

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