Finding Values Let where is continuous for all real Find (a) (b) (c) and (d) G__0_
Chapter 5, Problem 121(choose chapter or problem)
Let
\(G(x)=\int_{0}^{x}\left[s \int_{0}^{s} f(t) d t\right] d s\)
where f is continuous for all real t. Find
(a) \(G(0)\),
(b) \(G^{\prime}(0)\),
(c) \(G^{\prime \prime}(x)\), and
(d) \(G^{\prime \prime}(0)\).
Text Transcription:
G(x)=\int_0^x[s \int_0^s f(t) d t] d s
G(0)
G^\prime(0)
G^\prime \prime(x)
G^\prime \prime(0)
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