2.6 Combination of Transformations

📖 Chapter 2 Transformations of Functions
📄 Page 125
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001. Q1f

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002. Q2a

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11.2.3 Functions, Root Function, given.transformations.in.words, find equation
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002. Q2b

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003. Q3a

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11.1.2 Functions, Root Function, given.y=af(kx), horizontal compression vertical stretch, sketch
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003. Q3b

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11 Math Reciprocal Function, given y=af(k(x-p))+q, sketch
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003. Q3c

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11.1.5 FUNCTIONS, QUADRATIC FUNCTIONS, given.Transformation, find
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003. Q3d

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11.1.1 FUNCTIONS, Linear Functions, Transformations
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004. Q4a

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11.1.1 FUNCTIONS, Linear Functions, Transformations
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004. Q4b

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11.1.5 FUNCTIONS, QUADRATIC FUNCTIONS, given.Transformation, find
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004. Q4c

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11.1.2 Functions, Root Function, given.y=af(k(x-p))+q, sketch
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004. Q4d

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11 Math Reciprocal Function, given y=af(k(x-p))+q, sketch
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005. Q5a

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005. Q5b

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10 Math, Parabola, Transformation, Vertical Stretch, given y=ax^2+q, sketch lecture
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005. Q5c

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005. Q5d

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11.2.3 Functions, Root FUNCTIONS, given.y=af(x-p), sketch
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005. Q5e

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005. Q5f

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11 Math Reciprocal Function, given y=af(k(x-p))+q, sketch
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006. Q6a

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010. Q10c

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011. Q11

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11.2.3 Functions, Root Function, given.transformations.in.words, find equation
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012. Q12a

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12.1 ADVFUN, POWER FUNCTION, given Power Function Equation x^n=y, solve
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012. Q12b

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015. Q15

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11functionsMcGrawCh2.6lecturesTube

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001. Compounded Transformation in y= af(k(x -p)) + q form

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002. Compounded Transformation in y= af(k(x -p)) + q form

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