(M.sc-Ⅰ) If f∈R(α₁) and f∈R(α₂) on [a,b] then f∈R(α₁+α₂)

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(M.sc-Ⅰ)If f ∈R(α) than cf∈R(α) where c is any real number also show that ∫cf d(α)=c∫f d(α)

if f£R(alpha1) f£R(alpha2) then f£R(alpha1+alpha2)#mathematics #realanalysis

Analysis - Riemann Integrable fct, Upper (Lower) sum of f w.r.t. the partition P: U(f, P) (L(f, P))

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Find the upper and lower R-integrals of a function fin [0,2] where f(x) equal. #addmaths #alevelmath

If f_n:[a,b]→R are R-integrable and f_n→f uniformly on [a,b], then f is R-integrable on [a,b].

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