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Determine where the given function is increasing and where i 19) f(x) = (x + 3)2/3 - 6 A) Decreasing on (00,-31 and [0, c), increasing on [ B) Increasing on (-00, -3], decreasing on [-3, ) C) Decreasing on (-00, -3], increasing on [-3, D) Decreasing on (-00, ) %3D

Determine where the given function is increasing and where i 19) f(x) = (x + 3)2/3 - 6 A) Decreasing on (00,-31 and [0, c), increasing on [ B) Increasing on (-00, -3], decreasing on [-3, ) C) Decreasing on (-00, -3], increasing on [-3, D) Decreasing on (-00, ) %3D

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.5: Rational Functions
Problem 54E
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#19 please
B) Relative minimum at (-1 - 4 ); relative maximu C) Relative maximum at (0, 0) D) Relative minimum at (-1, – 4); relative maximu Find the points of inflection. 18) f(x) = 10x3 – 3x5 A) (0, 0), (–1, –7), (1, 7) (0, 0) Determine where the given function is increasing and where i 19) f(x) = (x + 3)2/3 – 6 A) Decreasing on (0,-31 and [0, c0), increasing on [ B) Increasing on (-∞, -3], decreasing on [-3, ) C) Decreasing on (-00, -3], increasing on [-3, *) D) Decreasing on (-00, ∞) Determine where the given function is concave up and where 3x 20) f(x) x2 + 16 A) Concave down on (-o, 0), concave up on (0, ~) -V48) and (0, /48), conc C) Concave down on (-o, -V48) and (48, , D) Concave up on(-∞, -/48) and (0, 48), concave B) Concave down on -, conc 00 Find the absolute maximum and absolute minimum values of no interval is specified, use the real line (-00, 0). 16 21) f(x) = x + ; [-7,-1]
Transcribed Image Text:B) Relative minimum at (-1 - 4 ); relative maximu C) Relative maximum at (0, 0) D) Relative minimum at (-1, – 4); relative maximu Find the points of inflection. 18) f(x) = 10x3 – 3x5 A) (0, 0), (–1, –7), (1, 7) (0, 0) Determine where the given function is increasing and where i 19) f(x) = (x + 3)2/3 – 6 A) Decreasing on (0,-31 and [0, c0), increasing on [ B) Increasing on (-∞, -3], decreasing on [-3, ) C) Decreasing on (-00, -3], increasing on [-3, *) D) Decreasing on (-00, ∞) Determine where the given function is concave up and where 3x 20) f(x) x2 + 16 A) Concave down on (-o, 0), concave up on (0, ~) -V48) and (0, /48), conc C) Concave down on (-o, -V48) and (48, , D) Concave up on(-∞, -/48) and (0, 48), concave B) Concave down on -, conc 00 Find the absolute maximum and absolute minimum values of no interval is specified, use the real line (-00, 0). 16 21) f(x) = x + ; [-7,-1]
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