# 33, 39, 43 please Calculate each of the limits in Exercises 21-48. Some of theselimits are made easier by L'Hôpital's rule, and some are not. Calculate each of the limits in Exercises 49-64. Some of theselimits are made easier by considering the logarithm of thelimit first, and some are not.dominates la32. limx→00 x2 + 3x +1Xe-3x31. lim xオ→065. u(x) =66. u(x) =34. lim2* – 133. lim67. u(x) =X→0+x2e 3x68. u(x) :exIn x35. lim100 x2 + 3x + 136. limx→00 In(2x + 1)69. u(x) =70. u(x) =log, xlog, 3x2x38. lim In- 437. lim71. u(x) =X2+X- 272. u(x) =In(x – 2)Inx39. limX+2+40. limx→0+ lnx – x +173. и() -In(x2 – 4)74. u(x) = |COS X –- 1sin x41. lim42. limx0 x+ sinxAs you will -functions ekfunctions x"mic functionsof the limitssin x1- cos x43. limsin(cos x)limx>7/244.tan xCOS XX COS Xsin(In x)45. limx0 1-ex46. limX1 X- 175. limtan-x47. limtan-x48. limx0 sin-xX→0 sinx77. limX 30079. lim 2 xx+4849. lim xnxNow that wemore sophistidomains, lim..Inx50. lim xL lim (x- 2)*2-452. lim (r2 + 1)*global extremgiven intervals81. f(x) =x 1X2+53.lim x/x-1)X1+54. lim x55. lim x/x()56.lim82. f(x) = x?83. f(x) = xeInX00408

Name: # 33, 39, 43 please Calculate each of the limits in Exercises 21-48. S
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Description: # 33, 39, 43 please Calculate each of the limits in Exercises 21-48. Some of theselimits are made easier by L'Hôpital's rule, and some are not. Calculate each of the limits in Exercises 49-64. Some of theselimits are made easier by considering the lo