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Advanced Math
8) Solve x^2y’’ – 2y = ln(x)
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Advanced Math
8) Solve x^2y’’ – 2y = ln(x)
8) Solve x^2y’’ – 2y = ln(x)
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use variation of parameters to solve y''+y'-2y=ln(x)
use variation of parameters to solve y''+y'-2y=ln(x)
solve for x: [x * sqrt(1+x2)] + ln[x + sqrt(1+x2)] = 25
solve for x: [x * sqrt(1+x2)] + ln[x + sqrt(1+x2)] = 25
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use the method of variation of parameters to solve y''(x)-2y'(x)=exp(x)*sin(x)
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($4.7 Cauchy-Euler Equations): Solve the following Euler-type equations (a)–(c). (a) x^2y''-4xy'-6y=0 (b) x^2y''+7xy'+13y=0 (c) x^2y''+3xy'+y=x
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Use power series to solve the initial value problem x^2y''+xy'+x^2y=0, y(0)=1, y'(0)=0
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