Find the differential equation whose general solution is given by y = ₁² +₂e² + x²
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equation is y=(c1+c2)cos(x+c3)−c4ex+c5.
Rewriting the equation in terms of essential arbitrary constants:
y=(K1)cos(x+K2)−K3ex.
where K1=c1+c2;K2=c3;K3=c4ec5.
Hence the essential arbitrary constants are 3.
∴ The order of the differential equation is 3.
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