Please pick the correct options. Thanks Mark all statements that are correct (there might be more than one statement that is correct).b2 f₁Let f: [a, b] → R be bounded. IfbSºfnΣ(Μ.(M, (f) – m; (f) ) A x, 0 there is a partition P = {X₂X₁,...,x} of [0,1], such thatf then f is Riemann integrable over [a, b]0HA1XThe function f:[0,1]→R be given by f(x) =if x=0if 0

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Mark all statements that are correct (there might be more than one statement that is correct). 0 b f³fz fº f> f then f is Riemann integrable over [a,b]. Let f:[a, b] →R be bounded. If Let f:[0,1] → R be given by f(x) = x. For every ɛ>0 there is a partition P ={ Σ(M,(f) – m, (f) ) A x,<ɛ. j=1 0 = 1 The function f:[0,1]→R be given by f(x) = X if x=0 if 0