Polynomials and second derivatives
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Find a polynomial p so that:
p''(t)+3p'(t) + 2p(t) = (t^2)-2
for all numbers t.
(note: p''= p double prime and t^2 = t raised to the power of 2)
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Solution Summary
This shows how to find a polynomial to fit a given differential equation. The second derivatives are given.
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Problem :
Find a polynomial p so that:
p''(t)+3p'(t) + 2p(t) = (t^2)-2
for all numbers t.
(note: p''= p double prime and t^2 = t raised to the power of 2)
Solution :
Let p(t)= a0+ a1*t+a2*t^2+a3*t^3+...+an*t^n
Then ...
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