8x2 – 3 2x2 + x x² + x – 1\3 &r2 – 3 23. lim 24. lim x² – 5x 25. lim 26. lim x² + 7x 2Vī +x! 2 + Vĩ 27. lim 28. lim Зх — 7 I-00 2 - Vx xl +x 29. lim X--0 Vx + Vx 30. lim 1-00X2 - x VE - 5x + 3 32. lim 1--00 2r + x/3 – 4 2x5/3 – x/3 + 7 31. lim 1-0 x8/5 + 3x + Vx Vx + 1 V + 1 33. lim 34. lim I--o X + 1 Зх3 35. lim 1-00 V4x + 25 36. lim
8x2 – 3 2x2 + x x² + x – 1\3 &r2 – 3 23. lim 24. lim x² – 5x 25. lim 26. lim x² + 7x 2Vī +x! 2 + Vĩ 27. lim 28. lim Зх — 7 I-00 2 - Vx xl +x 29. lim X--0 Vx + Vx 30. lim 1-00X2 - x VE - 5x + 3 32. lim 1--00 2r + x/3 – 4 2x5/3 – x/3 + 7 31. lim 1-0 x8/5 + 3x + Vx Vx + 1 V + 1 33. lim 34. lim I--o X + 1 Зх3 35. lim 1-00 V4x + 25 36. lim
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.4: Fractional Expressions
Problem 15E
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The process by which we determine limits of rational functions applies equally well to ratios containing noninteger or negative powers of x: Divide numerator and denominator by the highest power of x in the denominator and proceed from there. Find the limits in Exercises 23–36.
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