as typed 2 is regular but 0 is irregular as lim { x---> 0 } [ x(5x-7) / x²] does not exist...that is 0 is a pole of order 2 for p_1 (x) =(5x-7) / (x² [x-2]) and 2 is a pole of order 1
as typed 2 is regular but 0 is irregular as lim { x---> 0 } [ x(5x-7) / x²] does not exist...that is 0 is a pole of order 2 for p_1 (x) =(5x-7) / (x² [x-2]) and 2 is a pole of order 1
as typed 2 is regular but 0 is irregular as lim { x---> 0 } [ x(5x-7) / x²] does not exist...that is 0 is a pole of order 2 for p_1 (x) =(5x-7) / (x² [x-2]) and 2 is a pole of order 1
as typed 2 is regular but 0 is irregular as lim { x---> 0 } [ x(5x-7) / x²] does not exist...that is 0 is a pole of order 2 for p_1 (x) =(5x-7) / (x² [x-2]) and 2 is a pole of order 1
as typed 2 is regular but 0 is irregular as lim { x---> 0 } [ x(5x-7) / x²] does not exist...that is 0 is a pole of order 2 for p_1 (x) =(5x-7) / (x² [x-2]) and 2 is a pole of order 1
as typed 2 is regular but 0 is irregular as lim { x---> 0 } [ x(5x-7) / x²] does not exist...that is 0 is a pole of order 2 for p_1 (x) =(5x-7) / (x² [x-2]) and 2 is a pole of order 1
as typed 2 is regular but 0 is irregular as lim { x---> 0 } [ x(5x-7) / x²] does not exist...that is 0 is a pole of order 2 for p_1 (x) =(5x-7) / (x² [x-2]) and 2 is a pole of order 1
since the solutions will be of the form c1 g(x) + c2 w(x) where both g(x) and w(x) solve the ODE if w(x) = c3 g(x) then you really only have [c1 + c3] g(x) = C4 g(x)...one solution
since the solutions will be of the form c1 g(x) + c2 w(x) where both g(x) and w(x) solve the ODE if w(x) = c3 g(x) then you really only have [c1 + c3] g(x) = C4 g(x)...one solution
since the solutions will be of the form c1 g(x) + c2 w(x) where both g(x) and w(x) solve the ODE if w(x) = c3 g(x) then you really only have [c1 + c3] g(x) = C4 g(x)...one solution
since the solutions will be of the form c1 g(x) + c2 w(x) where both g(x) and w(x) solve the ODE if w(x) = c3 g(x) then you really only have [c1 + c3] g(x) = C4 g(x)...one solution
since the solutions will be of the form c1 g(x) + c2 w(x) where both g(x) and w(x) solve the ODE if w(x) = c3 g(x) then you really only have [c1 + c3] g(x) = C4 g(x)...one solution