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MATH 1)The equation 3( = 0 has two regular singular points x = 1 and x = 3
MATH
1)The equation 3(
= 0 has
- two regular singular points x = 1 and x = 3.
- one regular singular points x = 1 and one irregular singular point x = 3.
- one regular singular point x = 1.
- one regular singular point x = 3.
- no singular points.
- The general solution of 4x2y00 − 8xy0 + 9y = 0 for x 6= 0 is
(e) None of the above
- The general solution of x2y00 − xy0 − 3y = 0 for x 6= 0 is
(a) C1|x| + C2|x|−3 (b) C1|x|−1 + C2|x|3 (c) |x|(C1 + C2 ln|3x|)
(d) |x|−1 [C1 cos(3ln|x|) + C2 sin(3ln|x|)] (e) None of the above
2
- The differential equation xy00 − 2xy0 − 2y = 0 has a regular singular point x0 = 0 and a power series solution near x0 = 0.
- [4] Show that r1 = 1 and r2 = 0 are the roots of the indicial equation.
- [12] Find a power series solution, which corresponds to r1 = 1.
- [1] Give the first four terms of the series solution found in part
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