Consider the differential equation (x- 1)y" + y' = 0. By using power series so- lution about the ordinary point O we obtain: c_(k+1)=[(k+1)/(k+2)] C_(k); k=1,2,3,. c_(k+2)=[(k+1)/(k+2)] C_(k+1); k=0,1,2,3,. c_(k+2)=[(k+1)/(k+2)] C_(k+1); k=1,2,3,. O None of them

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Chapter1: Functions And Models
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2 6:35
D159% *l O0
مكالمات الطوارئ فقط 0 ش A
Consider the differential equation (x - 1)y" + y' = 0. By using power series so-
lution about the ordinary point 0 we obtain:
c_(k+1)=[(k+1)/(k+2)] C_(k);
k=1,2,3,.
c_(k+2)=[(k+1)/(k+2)] C_(k+1);
k=0,1,2,3,.
c_(k+2)=[(k+1)/(k+2)] C_(k+1);
k=1,2,3,.
O None of them
The indicial equation of the differential equation x y" – x²y' + (1 +x)y = O is:
O (r-1)=0
None of them
O r(r-1)+1=0
O r(r-2)+1=0
Page 2 of 2
Rack
Submi+
Clear ferm
Transcribed Image Text:2 6:35 D159% *l O0 مكالمات الطوارئ فقط 0 ش A Consider the differential equation (x - 1)y" + y' = 0. By using power series so- lution about the ordinary point 0 we obtain: c_(k+1)=[(k+1)/(k+2)] C_(k); k=1,2,3,. c_(k+2)=[(k+1)/(k+2)] C_(k+1); k=0,1,2,3,. c_(k+2)=[(k+1)/(k+2)] C_(k+1); k=1,2,3,. O None of them The indicial equation of the differential equation x y" – x²y' + (1 +x)y = O is: O (r-1)=0 None of them O r(r-1)+1=0 O r(r-2)+1=0 Page 2 of 2 Rack Submi+ Clear ferm
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