Math, asked by akshada14, 1 month ago

For the Hermite's differential
equation y" - 2xy' + 22y = 0
the point x=0 is​

Answers

Answered by jainviji95501126
0

Step-by-step explanation:

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740)7 \frac{(? \times \frac{?}{?} }{?}

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Answered by pavanadevassy
0

Answer:

x is defined as polynomial solution of hermite equation with d=2n for which the coefficient is 2n

Step-by-step explanation:

The hermite equation . the equation y"-2xy+dy=0 -<x<0 where) is a constant,is known as hermite equation.

1.this terms in each of two solutions about x=0 and show that they form a fundamental set of solution.

2. it is a non negative even integer

3.one or more of the series solution terminates and becomes a polynomial.

4.each polynomial is determined only up to a multiplicative constant.

x is defined as polynomial solution of hermite equation with d=2n for which the coefficient is 2n

#SPJ3

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