Question: Please answer Asap (3) (a) Show that the function f(x) = % is strictly monotone decreasing on the interval [2,3]. (b) Compute the lower sum

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![% is strictly monotone decreasing on the interval [2,3]. (b) Compute the](https://s3.amazonaws.com/si.experts.images/answers/2024/06/6676b0291e3ef_3766676b028f3045.jpg)
(3) (a) Show that the function f(x) = % is strictly monotone decreasing on the interval [2,3]. (b) Compute the lower sum and upper sum of f corresponding to the standard partition of [2, 3]. and then use an appropriate characterisation theorem to show that f above is Riemann integrable on the interval [2,3]. Compute also the value of the Riemann-integral
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