One solution of the Chebyshev equation
1 − x
2
-
y
′′ − xy′ + n
2
y = 0
for n = 0 is y1 = 1.
(a) Using Eq. (9.127), develop a second, linearly independent solution.
(b) Find a second solution by direct integration of the Chebyshev equation.
Hint. Let v = y
′
and integrate. Compare your result with the second solution given in
Section 13.3.
ANS. (a) y2 = sin−1
x.
(b) The second solution, Vn(x), is not defined for n = 0.
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Answer:
B) x2 =sin-5
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