Let be a positive, continuous, and decreasing function for x 1, such that a n

Let ƒ be a positive, continuous, and decreasing
function for x ≥ 1, such that a_n = ƒ(n). Prove that if the series

converges to S, then the remainder R_N S - S_N is bounded by

Transcribed Image Text:

Σ n=1 απ