8. The graph of a function f is given. Sketch the graph of y = f (-x +3). The key points of the graph of f are (-4,0), (-1,2), (0,0), (1, –2), (2,0), (3,2). Include the coordinates of the key points on the graph of y = f (-÷x+3).

Q: Draw the graph of f(x) = mm. 6+3 10+ STAT ~~ 10-9-8-7-6-5 -4 -3 -2 -11 SE -9 0 4 5 6 7 8 9 10

A:

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A: To find the parabola equation in terms of x.

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A: Hello. Since your question has multiple sub-parts, we will solve first three sub-parts for you. If…

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A: Given: Suppose that the graph of y=f(-x) a function is known. Then the graph of may be obtained by a…

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A: Given:     y= f(x) Point: ( 6 , 11) Find point for y = f(2x)

Q: 9. Sketch the graph of the function y = Va+ 2 and determine the domain and range. 10

A:

Q: 5. a) Find the slope and intercepts and then sketch the graph of the given function. 4 f (x) = --x +…

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A: See attached file for a step by step explanation.

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A: Sol

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A:

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A: Given query is to find the equation of the function.

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A: Question is solved.

Q: 12. Sketch a picture of a graph y = f(x) that satisfies f'(-1) > 0, f'(0) = 0 and f'(1) < 0.

A: Follow the procedure given below

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A:

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A:

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A: We have to determine the graph of the function f(x,y)=y+1.

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A:

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A: Consider the graph

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A: answer is in next step.

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A:

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A:

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A:

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A:

Q: 9 Draw a graph of y = f(x) such that f(-2) = 5, f(1) = 0, and f(4) = 3. %3|

A: Given:

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A:

Q: 0. if a 2

A:

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A: The point of inflection for the graph is obtained as .

Q: 13. Use the idea of transfr-mation to sketch the function y = -2f(x+2) + 3 if the graph of y = f(x)…

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A: Given query is to find the domain and range of the graph.

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A: To find the correct option

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A:

Q: 9. Sketch the graph and determine the domain and range -x', x 2

A:

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Q: sform the graph of f(x) into that of 7) flz) = |x| g(x) = 2|x +1|

A: Solution:-

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A:

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A: Please refer the attached image for complete solution.THANK YOU.

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A:

Domain

In simple mathematics terms, a domain is defined as the space on which all the possible inputs for the function will lie. It can also be expressed as a set of departures for the required function.