Let f be a function with f(x) > 0 for all x. Let g = 1/f. (a) If f is increasing in an interval around xo, what about g? O We cannot tell whether g is increasing or decreasing in an interval around xo O g is decreasing in an interval around xo. g is zero in an interval around xo. g is constant in an interval around xo. O g is increasing in an interval around xo. (b) If f has a local maximum at x₁, what about g? Og has a local maximum at X₁. g has an inflection point at x₁. g has both a local minimum and a local maximum at X₁. We cannot tell whether g has a local minimum or a local maximum at x₁. Og has a local minimum at X₁. (c) If f is concave down at x2, what about g? O We cannot tell whether g is concave up or concave down at X₂. g is flat at x₂. g is concave up at x₂. Og is concave down at x2. O g is increasing at X2.
Let f be a function with f(x) > 0 for all x. Let g = 1/f. (a) If f is increasing in an interval around xo, what about g? O We cannot tell whether g is increasing or decreasing in an interval around xo O g is decreasing in an interval around xo. g is zero in an interval around xo. g is constant in an interval around xo. O g is increasing in an interval around xo. (b) If f has a local maximum at x₁, what about g? Og has a local maximum at X₁. g has an inflection point at x₁. g has both a local minimum and a local maximum at X₁. We cannot tell whether g has a local minimum or a local maximum at x₁. Og has a local minimum at X₁. (c) If f is concave down at x2, what about g? O We cannot tell whether g is concave up or concave down at X₂. g is flat at x₂. g is concave up at x₂. Og is concave down at x2. O g is increasing at X2.
Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
1st Edition
ISBN:9781680331141
Author:HOUGHTON MIFFLIN HARCOURT
Publisher:HOUGHTON MIFFLIN HARCOURT
Chapter9: Solving Quadratic Functions
Section: Chapter Questions
Problem 2CA
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