Write an equation for the function graphed below. It is a rational function with: Horizontal asymptote: y = – 2 Vertical asymptote: x = - 3 x-intercept: x = 1

Q: Factor the denominator of the function I+5 f(x) 2 - 25 and then either graph the function or use a…

A: The given function,fx=x+5x2-25

Q: Find the x-value(s) of the vertical asymp- tote(s) for the function. If there is more than one…

A:

Q: Give the equation of a slant asymptote for the following function. x² + 4 h(x) x - 1

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Q: Which graph represents the function y-2sin(x-x) +1? A. 3r/2 O B. 3n/2 3rt/2 m2 3n/2 3n2

A: Graph

Q: Graph the function below by moving the vertical asymptote and the intercept to the correct location,…

A: NOTE: Refresh your page if you can't see any equations. . to find the vertical asymptote, take…

Q: x2-x-2 c2. Do the following for f (x) x3-2x2-5x+6 a) State the domain of the function. b) Identify…

A: The given  function is f(x)=x2-x-2x3-2x2-5x+6

Q: Find the x-intercept(s) of the following function. f(x)=x² - 4x +3 Give your answer as ordered pairs…

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Q: For the function f(x)=-2x² +4x – 4 Complete the square and sketch the graph of the function f(x) by…

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Q: Find the horizontal and vertical asymptotes of the graph of each function. Do not sketch the graph.…

A: This belong to precalculus.we check limit of the function to get horizontal and vertical asymptotes.

Q: Find all vertical (V.A.), horizontal (H.A.), and slant asymptotes of the following function (if…

A: We find out vertical asymptote, horizontal asymptote and slant asymptote of given function.

Q: Find the vertical asymptotes and enter the larger value. 6x 2 - x2 - 2x X =

A: given fucntion is f(x) = 6x-2x2-2x The vertical asymptotes occur at the values of x for which the…

Q: x2 + 3x + 5 1. Consider the function y 2x + 1

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Q: Identify the zeros for the function and sketch a graph: y = 3x(x + 9)(x – 1)

A: Given y=3x(x+9)(x-1)

Q: Use the given graph of function f to solve: Write the equation of the horizontal asymptote, or the…

A: The given graph of the function is: