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(Solved): Differential Equations: Variation of Parameters - Given: (D2+1)y=tan2x Kindly show step by step so ...



Differential Equations: Variation of Parameters
- Given: \( \left(D^{2}+1\right) y=\tan ^{2} x \)
Kindly show step by step so

Differential Equations: Variation of Parameters - Given: Kindly show step by step solution using variation of parameters with detailed explanations for my review. Answer: - Given: (D-1) (D-2) (D-3) y Kindly show step by step solution using variation of parameters with detailed explanations for my review. Answer:


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(D2+1)y=tan2xauxillary equation m2+1=0m=i,?ithese are roots of auxillary diffrential equation yc=c1cos?x+c2sin?xy=a(x)cos?x+b(x)sin?x
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