Advanced Placement Calculus 2016 Graphical Numerical Algebraic Fifth    Edition Student Edition + Mathxl 1-year License
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2. The Riemann sums for a function f on the interval [1, 5] are given as (2 - u) Ax, where [1, 5] is partitioned into n subintervals [x-1, X] of width Ax; and u, is some number in [x,-1, X]. If lim E (2- u) Ax, exists, it max Ax-0= equals (A) (B) (2- u) Ax (O(2-rds (D) 2-ds
[0,1] 6. If f is continuous on • prove that
Prove that 1<x/sinx<π/2 for all x ∈ (0,π/2)
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