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lif the roots of the indicial equation corresponding to the regular singular point æ T2, evaluate r1 + r2 +r1r2]. O of the following differential equation are r1 and 102 (10 + æ)y" + 3x(10 + x)³y'- 3(100 – 22)y = 0. O -30 O -32 O-31 O -35 O-34

lif the roots of the indicial equation corresponding to the regular singular point æ T2, evaluate r1 + r2 +r1r2]. O of the following differential equation are r1 and 102 (10 + æ)y" + 3x(10 + x)³y'- 3(100 – 22)y = 0. O -30 O -32 O-31 O -35 O-34

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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[If the roots of the indicial equation corresponding to the regular singular point a = 0 of the following differential equation are r1 and T2, evaluate r1 + r2 +r1r2]. 102 (10 + æ)y" + 3x(10 + x)³y' - 3(100 – 22)y = 0. O-30 O -32 O -31 O -35 O -34
Transcribed Image Text:[If the roots of the indicial equation corresponding to the regular singular point a = 0 of the following differential equation are r1 and T2, evaluate r1 + r2 +r1r2]. 102 (10 + æ)y" + 3x(10 + x)³y' - 3(100 – 22)y = 0. O-30 O -32 O -31 O -35 O -34
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