2.2.9 Problem 6 (ii)

2.2.9.1 Existence and uniqueness analysis
2.2.9.2 second order linear constant coeff
2.2.9.3 second order ode can be made integrable
2.2.9.4 second order kovacic
2.2.9.5 Maple
2.2.9.6 Mathematica
2.2.9.7 Sympy
Data Base ID : [19693]
Book : Elementary Differential Equations. By R.L.E. Schwarzenberger. Chapman and Hall. London. First Edition (1969)
Book section : Chapter 4. Autonomous systems. Exercises at page 69
Book problem number : 6 (ii)
The problem :
\[ \begin {array}{>{\displaystyle }r @{\;} >{\displaystyle }l} x^{\prime \prime }+x&=0\\ x \left (0\right )&=0\\ x^{\prime }\left (0\right )&=1\\ \end {array} \]

Date solved : Monday, June 15, 2026 at 09:41:59 AM
CAS classification : [[_2nd_order, _missing_x]]
Output folder : 18451_Monday_March_31_2025_05_29_39_PM_3788059