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Differential Equations Part 2

Section: Mathematics
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Question : 3 of 100
 
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Let f(x) be a positive function such that the area bounded by y=f(x),y=0 from x=0 to x=a>0 is e−a+4a2+a−1. Then the differential equation, whose general solution is y=c1f(x)+c2, where c1 and c2 are arbitrary constants, is :
[8 Apr 2024 Shift 1]
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