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12. lim(-x + 5x – 2) 14. lim (x – 2x² + 4x + 8) - X→-2 16. lim (8 – 3s)(2s – 1) s2/3 -

12. lim(-x + 5x – 2) 14. lim (x – 2x² + 4x + 8) - X→-2 16. lim (8 – 3s)(2s – 1) s2/3 -

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.1: Inverse Functions
Problem 56E
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anything be said asons for your answer. on f(x) is defined for all xr in -1, 11. Can t the existence of lim,0 f(x)? Give reasons must f be defined at x 1? If it is, must onclude anything about the values of f at im,1 f(x) exist? If it does, then must n we conclude anything about lim,1 f(x)? s 11-22. 12. lim(-x² + 5x – 2) x→2 14. lim (x³ – 2x² + 4x + 8) x→-2 16. lim (8 – 3s)(2s – 1) S→2/3 - y+ 2 18. lim y→2 y + 5y + 6 20. lim Vz? - 10 V5h + 4 2 22. lim nd the limits in Exercises 23-42. 24 x + 3 lim
Transcribed Image Text:anything be said asons for your answer. on f(x) is defined for all xr in -1, 11. Can t the existence of lim,0 f(x)? Give reasons must f be defined at x 1? If it is, must onclude anything about the values of f at im,1 f(x) exist? If it does, then must n we conclude anything about lim,1 f(x)? s 11-22. 12. lim(-x² + 5x – 2) x→2 14. lim (x³ – 2x² + 4x + 8) x→-2 16. lim (8 – 3s)(2s – 1) S→2/3 - y+ 2 18. lim y→2 y + 5y + 6 20. lim Vz? - 10 V5h + 4 2 22. lim nd the limits in Exercises 23-42. 24 x + 3 lim
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