Aşağıdaki diferansiyel denklemin x = 0 O regüler tekil noktası için yazılan indis denkleminin kökleri ri ve r2 olduğuna göre, r1 +r2 + r1r2 değerini hesaplayınız. [If the roots of the indicial equation corresponding to the regular singular point x = 0 of the following differential equation are rı and r2, evaluate r1 + r2 + r1r2]. 8a (8+ x)y" + 6æ(8+ x)³y' – 6(64 – x²)y = 0.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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O regüler tekil noktası için yazılan indis denkleminin
kökleri rı ve r2 olduğuna göre, rı+r2 +r1r2 değerini hesaplayınız. [If the roots of the
indicial equation corresponding to the regular singular point x = 0 of the following differential
Aşağıdaki diferansiyel denklemin x = 0
equation are r1 and r2, evaluate ri + r2 + r1r2].
8x*(8+ x)y" +6x(8+x)³y' – 6(64 – x²)y = 0.
Transcribed Image Text:O regüler tekil noktası için yazılan indis denkleminin kökleri rı ve r2 olduğuna göre, rı+r2 +r1r2 değerini hesaplayınız. [If the roots of the indicial equation corresponding to the regular singular point x = 0 of the following differential Aşağıdaki diferansiyel denklemin x = 0 equation are r1 and r2, evaluate ri + r2 + r1r2]. 8x*(8+ x)y" +6x(8+x)³y' – 6(64 – x²)y = 0.
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