Please answer #12 - #13 For problems 8 – 12, given the parent function and a description of the transformation, write theequation of the transformed function, f(x).8. Absolute value-reflect over the x-axis, translate up 5, and right 3.9. Quadratie-verticalcompression by, reflect over the y-axis.10. Absdute -horizontal stretchValue: : by 2, translate down 1 and left 2.11. Quadratic -vertical stretch by 8.12. Quadratic-vertical stretch by 5, horizontal stretch/compress by 8, translate right 2.13. Which graph best represents the function f(x)= 2x² - 2?C.b.a.

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Answered: 12. Quadratic-vertical stretch by 5,…

Algebra for College Students

10th Edition

ISBN:9781285195780

Author:Jerome E. Kaufmann, Karen L. Schwitters

Publisher:Jerome E. Kaufmann, Karen L. Schwitters

Chapter8: Functions

Section8.5: Transformations Of Some Basic Curves

Problem 8CQ

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Similar questions

When examining the formula of a function that is the result of multiple transformations, how can you tell a reflection with respect to the x-axis from a reflection with respect to the y-axis?
The graph of y=x^2 is expanded vertically by a factor of 2, translated 5 units to the left, and translated 7 units downward. Write the equation of the transformed function.
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a To obtain the graph of g(x)=2x1, we start with the graph of f(x)=2x and shift it ________ upward/downward 1 unit. b To obtain the graph of h(x)=2x1, we start with the graph of f(x)=2x and shift it to the ___________ left/right 1 unit.
The graph of f(x)=3x is reflected about the y-axisand stretched verticallyby a factor of 4. What isthe equation of the new function, g(x) ? State itsy-intercept, domain, and range.
When examining the formula of a function that is the result of multiple transformations, how can you tell a horizontal shift from a vertical shift?
Find the equation for g ( x ), a transformation of f ( x ) = 6 x − 2 with a vertical stretch by a factor of 1.5 and a reflection in the y-axis.
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Were the dollar amounts in the answer below rounded to the nearest dollar? Orginal problem was : Suppose that the Best Custom Calendar Company models the coming year's revenuse and cost functions, in thousands of dollars, to be R(x)=-x^3+9x^2 and C(x)=2x^3-12x^2+30x, where x represents units of 1000 calendars and where the model is thought to be accurate up to approximately x=5.5. Round the dollar amounts to the nearest dollar. What is the profitable zone of calendar production levels? What is the maximum profit and the level of production that will generate the maximum profit? What is the maximum loss and the level of production generating this maximum loss when the compnay is not in the profitable zone? ANSWER GIVEN: Given: R(x) =−x3+9x2R(x) =-x3+9x2 and C(x)=2x3−12x2+30xC(x)=2x3-12x2+30x Calculation: Here R(x) =−x3+9x2R(x) =-x3+9x2and C(x)=2x3−12x2+30xC(x)=2x3-12x2+30x Profitable zone is when R(x)>C(x)R(x)>C(x) −x3+9x2>2x3−12x2+30x-x3+9x2>2x3-12x2+30x Solve the…

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12. Quadratic-vertical stretch by 5, horizontal stretch/compress by 8, translate right 2. 13. Which graph best represents the function f(x) = 2x - 2? a. b. d.