Advanced Placement Calculus 2016 Graphical Numerical Algebraic Fifth Edition Test Prep Workbook Update
5th Edition
ISBN: 9780328909148
Author: Prentice Hall
Publisher: Prentice Hall
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Exercises 57-60: Decide whether the function f is constant,
linear, or nonlinear.
57. f(x) = 8 – 3x
58. f(x) = 2x² = 3x = 8
59. f(x) = |x + 2|
60. f(x) = 6
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13
Exercises 47-50: Write a formula for a linear function f
whose graph satisfies the conditions.
47. Slope - y-intercept (0. )
48. Slope –122, y-intercept (0, 805)
49. Slope 15, passing through the origin
50. Slope 1.68, passing through (0, 1.23)
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- In Exercises 55-58, find the indicated function values for each function. 55. f(x) = Vx – 1; f(28), f(9). f(0). f(-63) 56. f(x) = Vx – 3; f(30), f(11), f(2), f(-122) 57. g(x) = - V8x – 8; g(2), g(1), g(0) 58. g(x) = - V2x + 1; g(13), g(0), g(-63)arrow_forwardDetermine whether the equation defines y as a function of x. (See Example 9.) * + (y - 8)? = O is a function O is not a functionarrow_forwardI need help find the function by using y=ax2 + bx +carrow_forward
- Sales v (in thousands of dollars) decreased steadily then increased steadily, as shown in the graph where x is the time in months. This can be modeled by f(x)= 2x– 3 +1 for x>0. y (0, 7) 7. 1 (3, 1) 012 3 4 5 6 * Time (months) 98. Which piecewise definition should be used to find the sales in month 2? A) -2x+4 if x3 D) 2.x-2 if x23 99. Which piecewise definition should be used to find the sales in month 5? A) -2x+4 if x<3 B) -2x+7 if r<3 C) 2.x-5 if x23 D) 2x-2 if x23 100. What are the sales during month 6? A) $3000 B) $6000 C) $7000 D) $10000 Sales (thousands of dollars)arrow_forwardCan you please help me out?arrow_forwardwhat’s the value?arrow_forward
- 10. Describes all the features of each function below. The explain how each function was graphed from its original function. )* – 1 a) y = b. f(x) = 3 · 2×-1 c. g(x) = (0.75)3*+2 + 4arrow_forwardName 2.2 Practice A In Exercises 1-12, graph the function. Label the vertex and axis of symmetry. 1. f(x) = (x − 2)² - 3. g(x) = (x + 2)² + 4 5. y = −3(x − 1)² + 3 - 7. y = x² - 2x + 1 9. y = -3x² + 6x + 4 2. f(x) = (x + 1)² 4. h(x) = (x − 3)² - 2 - 6. f(x) = 4(x + 2)² – 1 8. y = 3x² + 6x + 1 - 11. g(x) = −x² + 2 10. f(x) = -x²+6x-3 12. f(x) = 5x² 4 13. Explain why you cannot use the axes of symmetry to distinguish between the quadratic functions y = 3x²+12x1 and y = x² + 4x + 5. 14. Which function represents the parabola with the narrowest graph? Explain your reasoning. Datearrow_forwardPls help ASAParrow_forward
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