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graphing-rational-functions-and-reciprocal-functions-quiz
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Which of these does not apply to this function?
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Horizontal shift
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Vertical shift
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Vertical stretch
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Both A & B
A vertical asymptote shows a value at which a rational function is undefined. Thus, the value is not in the domain of the function.
A reciprocal function will never have values in its domain that result in the denominator being equal to zero.
x = 0 is the X-Intercept of ___________.
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y= 2x/(x-8)
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y= 4x/(x-5)
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y= 4x/(x+5)
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y= 2x/(x-9)
The graph is of which rational equation?
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y = 1/x+2 - 4
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y = 1/x+3 - 3
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y = 3/x+2 - 3
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y = 1/x+2 - 3
A reciprocal function is also known as a slope function.
An asymptote is an imaginary line that your function always touches.
Find the horizontal asymptote of f(x)=-2x/x+1.
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y= 2
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y= -2
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y = 2 + 2
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y = 2 - 1
The graph is of which of these rational equations?
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y = 2/x+2 - 3
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y = 6/x+2 - 3
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y = 3/x+9 - 3
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None of these
Find the Vertical Asymptotes of y= (x+5)/(x-6).
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x = 6
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x = -6
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x = -9
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x = -5
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