What transformation takes the graph of function f to the

  1. in the xy-plane, the graph of function g is a transformation of the graph of function f, where f(x)=x^3. The transformation
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  2. Below are different transformations to the parent function y = x2. Match one equation and one graph each to the transformation
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  3. The graph shows F(x) = 4 cos x and the transformation g (x)Explain the transformation from f (x) to g(x) and write the function
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  4. State the parent function that must be transformed to create the graph of y=2/3x^3 - 2. Describe the transformation that must be
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    2. Jacob asked by Jacob
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  5. Interpret the key features of the graph to determine the transformation that occurred from itsoriginal function y = /x. (1
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  6. function g is a transformation of the parent function f(x)=x^2 the graph of g is a translation right 5 untits and up 1 unit of
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  7. Interpret the key features of the graph to determine the transformation that occurred from its original function y=3−−√x.
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  8. Directions: Graph each function. Describe how it compares to the parent function shown on the graph8.y=x^2+5 Transformation:
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  9. Describe the transformation that takes the graph ofy x 4  log to the graph of   2 y  log4 16x .
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  10. Which of the following accurately describes a transformation to the parent function that results in h(x)=−8.2cosx ?(1 point)
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