D. f(x) = In x + 2e - 3x2

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section6.8: Fitting Exponential Models To Data
Problem 3TI: Table 6 shows the population, in thousands, of harbor seals in the Wadden Sea over the years 1997 to...
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#20)
(f necessary,
1. y = log3 81
2. y = log4 64
%3D
3. logs x -1
4. log10x = -3
6. In x = 2
5. y = In Ve
In Problems 7-12, use logarithmic properties to write in simpler
form. (If necessary, review Section 1.6).
7. In
y
8. In e
9. In x
gnarto to
10. In xy
uv?
11. In
12. In
v'w
ors A
In Problems 13-30, find f' (x).
13. f(x) = 5e* + 3x + 1
14. f(x) = -7e* – 2x + 5
%3D
15. f(x) = -2 In x + x- 4 16. f(x) = 6 In x- x + 2
bru
17. f(x) = x³ – 6e*
18. f(x) = 9e*t + 2x?
%3D
19. f(x) = e + x – In x
20. f(x) = In x + 2e- 3x2
21. f(x) = In x³
n bail
d tau
22. f(x) = In xr
23. f(x) = 5x - In x
24. f(x) = 4 + In x
%3D
25. f(x) = In x + 4e*MP 26. f(x) = In x10 + 2 ln x
27. f(x) = e* + x°
28. f(x) = 3x° – 2e*
29. f(x) = xx
30. f(x) = ee
In Problems 31-38, find the equation of the line tangent to the
graph of f at the indicated value of x.
31. f(x) = 3 + In x; x = 1
32, f(x) = 2 In r:r= 1
Transcribed Image Text:(f necessary, 1. y = log3 81 2. y = log4 64 %3D 3. logs x -1 4. log10x = -3 6. In x = 2 5. y = In Ve In Problems 7-12, use logarithmic properties to write in simpler form. (If necessary, review Section 1.6). 7. In y 8. In e 9. In x gnarto to 10. In xy uv? 11. In 12. In v'w ors A In Problems 13-30, find f' (x). 13. f(x) = 5e* + 3x + 1 14. f(x) = -7e* – 2x + 5 %3D 15. f(x) = -2 In x + x- 4 16. f(x) = 6 In x- x + 2 bru 17. f(x) = x³ – 6e* 18. f(x) = 9e*t + 2x? %3D 19. f(x) = e + x – In x 20. f(x) = In x + 2e- 3x2 21. f(x) = In x³ n bail d tau 22. f(x) = In xr 23. f(x) = 5x - In x 24. f(x) = 4 + In x %3D 25. f(x) = In x + 4e*MP 26. f(x) = In x10 + 2 ln x 27. f(x) = e* + x° 28. f(x) = 3x° – 2e* 29. f(x) = xx 30. f(x) = ee In Problems 31-38, find the equation of the line tangent to the graph of f at the indicated value of x. 31. f(x) = 3 + In x; x = 1 32, f(x) = 2 In r:r= 1
20. f(x) = ln x + 2e* – 3x²
Transcribed Image Text:20. f(x) = ln x + 2e* – 3x²
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