Graph the equation by choosing points that satisfy the equation. (Hint: Choose positive numbers only)
0. Review of College Algebra
Basics of Graphing
- Multiple Choice8views
- Textbook Question
Concept Check Plot each point, and then plot the points that are symmetric to the given point with point with respect to the (a) x-axis (5, -3)
7views - Textbook QuestionConcept Check Match each equation in Column I with its graph in Column II. I II47. A. 48. (x - 3)² + (y + 2)² = 25 B. 49. C. 50. D.1views
- Multiple Choice
Which of the following best describes the amplitude of the graph of the function ?
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In the following exercises, (a) find the center-radius form of the equation of each circle described, and (b) graph it. See Examples 5 and 6.
center (2, 0), radius 6
- Textbook QuestionConcept Check Graph the points on a coordinate system and identify the quadrant or axis for each point.(-7, -4)
- Textbook Question
Concept Check Match each equation in Column I with its graph in Column II. I II 47. A. 48. B. 49. (x + 3)² + (y - 2)² = 25 C. 50. D.
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CONCEPT PREVIEW Fill in the blank(s) to correctly complete each sentence. The distance on a number line from a number to 0 is the _________ of the number.
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Connecting Graphs with Equations Use each graph to determine an equation of the circle in center-radius form.
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For the points P and Q, find (a) the distance d(P, Q) and (b) the coordinates of the midpoint M of line segment PQ. See Examples 1 and 2.
P(-6, -5), Q(6, 10)
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Concept Check Answer each question. If a vertical line is drawn through the point (4, 3), at what point will it intersect the x-axis?
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Graph each function. See Examples 6–8. ƒ(x) = √x + 2
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Determine whether each function is even, odd, or neither. See Example 5. ƒ(x) = 0.5x⁴ - 2x² + 6
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Concept Check Match each equation in Column I with its graph in Column II. I II 47. A. 48. B. 49. C. 50. (x + 3)² + (y + 2)² = 25 D.
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Graph each function. See Examples 6–8. ƒ(x) = √-x