An alternative approach to Question 9 uses the method of successive approximation, rewriting the equation as Putting
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An alternative approach to Question 9 uses the method of successive approximation, rewriting the equation as
![Yn+1(x) = 1+ [y(t)- t + 1]dt, ++ [.1%. with yo(x) = y(0) = 1](https://dsd5zvtm8ll6.cloudfront.net/images/question_images/1705/2/9/5/87465a4c002b24fd1705295876560.jpg)
Putting y0(x) = 1 into the integral, show that
and find y3 and y4.
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Using the formula for yn1 221 2t 3 y3 ...View the full answer
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