R but lim 1 lim 1 0 r r r r e r e r 1 16 10 determine

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R    But lim ( 1) lim ( 1) 0 R R R R e R e R      => 1 16
10. Determine whether the integral converges or diverges. Find the value of the integral if it converges.
0 0 0 cos lim cos lim sin | lim(sin sin 0) R R R R R xdx xdx x R       => Diverges (b) sin 0 cos x xe dx sin sin sin sin 0 0 0 cos lim cos lim | lim 1 R x x x R R R R R xe dx xe dx e e       => Diverges 16(a). Determine whether the integral converges or diverges. Find the value of the integral if it converges.
Section 3.2 2. Find the indicated limit.
12. Find the indicated limit.
14. Find the indicated limit.
1 ln lim 1 t t t is a limit of type 0 0 1 1 1 (ln )' lim lim 1 ( 1)' 1 t t t t t 22. Find the indicated limit.

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