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13 Nov 2019
Help with 16,23,31 please
(a) Ir r(2)- ib) If f'6)-0 and 6)-0, what can you say about f? 19. Supposej" is continuous on (-a, and (2)S, what can you say about 20-27 Sketich the graph of a function that satisfies all of the gi 20. (a) fx) 0and f(x) 0 and r(x) 0 if x Oand fx)> 0 for all x b) fx) s 0 and x)> 0 for all (4)-0, fa) coifo4, The graph of the first derivative f of a function fis shown a) On what intervals is f increasing? Explain. b) At what values of x does f have a local maximum or 24. fx) 0 for all x1, vertical asymptote x-I f*(r) 0 if x 3ã 25.fs)-0 fa) 8, ru) > 0 for 2 0 and r)o equation f(x) -0 have? f is a continuous function where fx)>0 for all x. for all x. (a) Sketch a possible graph for f. (b) How many solutions does the 15-17 Find the lical mavimum bouth the Finst and Seconed Derivative Tests. Which prefer? Why? (e) Is it possible that (2)-1 Why? and minimum values of f using 16. 17. f) (a) Can f have an absolute maximum? If so, sketch a possible graph of f.If nox, explain why
Help with 16,23,31 please
(a) Ir r(2)- ib) If f'6)-0 and 6)-0, what can you say about f? 19. Supposej" is continuous on (-a, and (2)S, what can you say about 20-27 Sketich the graph of a function that satisfies all of the gi 20. (a) fx) 0and f(x) 0 and r(x) 0 if x Oand fx)> 0 for all x b) fx) s 0 and x)> 0 for all (4)-0, fa) coifo4, The graph of the first derivative f of a function fis shown a) On what intervals is f increasing? Explain. b) At what values of x does f have a local maximum or 24. fx) 0 for all x1, vertical asymptote x-I f*(r) 0 if x 3ã 25.fs)-0 fa) 8, ru) > 0 for 2 0 and r)o equation f(x) -0 have? f is a continuous function where fx)>0 for all x. for all x. (a) Sketch a possible graph for f. (b) How many solutions does the 15-17 Find the lical mavimum bouth the Finst and Seconed Derivative Tests. Which prefer? Why? (e) Is it possible that (2)-1 Why? and minimum values of f using 16. 17. f) (a) Can f have an absolute maximum? If so, sketch a possible graph of f.If nox, explain why
Collen VonLv2
1 Jun 2019