Let f(x) = x?. Prove that f is Riemann integrable on [-1,0] by determining a sequence (Pn) of partitions of [-1,0] such that U(Pn, f) – L(Pn, f) →0. Determine f(x) dz.

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Chapter2: Second-order Linear Odes
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Let f(x) = x2. Prove that f is Riemann integrable on [-1,0] by determining a sequence
(Pn) of partitions of [-1,0] such that U(Pn, f) – L(Pn, f) → 0. Determine
dx.
Transcribed Image Text:Let f(x) = x2. Prove that f is Riemann integrable on [-1,0] by determining a sequence (Pn) of partitions of [-1,0] such that U(Pn, f) – L(Pn, f) → 0. Determine dx.
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