Question: (a) Find continous functions g and h such that U(f, P) = U(g, P) and L(f, P) = L(h, P) for every patition P

(a) Find continous functions g and h such that U(f, P) = 

(a) Find continous functions g and h such that U(f, P) = U(g, P) and L(f, P) = L(h, P) for every patition P of [-1,25). (b) Find upper and lower Riemann integrals of f on [-1,25]. (c) Is / Riemann integrable? Sx - ax f(x) = bx x Q

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