Let y = y1(t) be a solution of y' + p(t)y = 0 (1)
and let y = y2(t) be a solution of y'...
Mathematics, 29.09.2019 02:30 shekinahconnoll3904
Let y = y1(t) be a solution of y' + p(t)y = 0 (1)
and let y = y2(t) be a solution of y' + p(t)y = g(t) (2)
a) show that y = y1(t) + y2(t) is also a solution of equation (2).
b) suppose that p(t), g(t) in the above problem are continuous for all t. do the results of the above problem violate uniqueness of solutions? why or why not? explain you reasoning.
answer both parts a and b of this problem completely. i will rate highly for a complete answer that is done in a timely manner that is correct. you.
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