04.15.08_Page_2 - t—mo I00 xe’xdx =1irnUt—xe’xdx 0...

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Unformatted text preview: t—mo I00 xe’xdx =1irnUt—xe’xdx] 0 0 u = x, du = dx dv = e’xdx, v = —e’x = lim —te't —e't + e” :l =1 tam Convergent 2. L p>1 p — 1 00 p <: 1 Case p21 do separately Check your notes . —2 3(a) ilmaf1 =? convergent 3 (b) Oscilaltes about i'g Divergent (C) . sin 11m — n—mo n 1 sinn ——S n n Squeeze theorem Si 1’! 4. 33 35 37 = +—+—+ 102 103 104 33 32 32 2 2—2 1+—+ — +... 10 10 10 Geometric 9 r=—<1 10 5(0) divergent with p =§ (e) = lim t—>oo Hwy) 3 0 i ...
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