In 1–10, classify each singular point (real or

Chapter 8, Problem 7E

(choose chapter or problem)

In Problems 1–10, use the substitution $y=n^{r}$to find a general solution to the given equation for $x>0$

$\left(t^{2}-t-2\right)^{2} x^{\prime \prime \prime}+\left(t^{2}-4\right) x^{\prime}-t x=0$

Equation Transcription:

$y={n}^{r}$

$x>0$

$({t}^{2}-t-2{)}^{2}x'''+({t}^{2}-4)x'-tx=0$

Text Transcription:

y=nr

x>0

(t2-t-2)2x'''+(t2-4)x'-tx=0

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