Review for Midterm 2, Concepts Let f be continuous on a , b Definitions Let f be a function with domain D f has an absolute maximum on D at x=c if f(x)≤f(c)forallxinD f has an absolute minimum on D at x=c if f(x)≥f(c)forallxinD f has a relative maximum at x=c if there exist an interval (r,s) containing c such thatf(x)≤f(c)forallxinbothDand(r,s)H a , L b M a G R B S a , Occ a a Sa a H a A a5 (a) Determine the Taylor polynomial Pn(x) of degree n centered at 0 for the function ex (b) Give an expression for the remainder Rn(x) in Taylor's theorem such that ex = P n(x)Rn(x) (c) Prove that ex ≥ 1x for all x ∈ R, with equality if and only if x = 0 (d) Prove that eˇ > Solved For Each Of The Following Distributions Find K Such Chegg Com ‰Âˆ¤‚¢ ƒXƒk[ƒs[ –ì‹… ƒCƒ‰ƒXƒg
