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Find the domain of the function defined by the set of points below. Express your answer as a set of numbers. (-5,9),(3,-2),(8,-6),(-8,-7) Answer:

Find the domain of the function defined by the set of points below. Express your answer as a set of numbers.\newline(−5,9),(3,−2),(8,−6),(−8,−7) (-5,9),(3,-2),(8,-6),(-8,-7) \newlineAnswer:

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Q. Find the domain of the function defined by the set of points below. Express your answer as a set of numbers.\newline(−5,9),(3,−2),(8,−6),(−8,−7) (-5,9),(3,-2),(8,-6),(-8,-7) \newlineAnswer:
  1. Define Function Domain: The domain of a function is the set of all possible input values (usually xx-values) for which the function is defined. To find the domain of the function given by the set of points, we need to list all the unique xx-values from the given points.
  2. Identify Unique X-Values: The given set of points is (−5,9)(-5,9), (3,−2)(3,-2), (8,−6)(8,-6), (−8,−7)(-8,-7). The xx-values from these points are −5-5, 33, 88, and −8-8.
  3. Express Domain as Set: Since the domain is simply the set of these xx-values, we can express it as a set of numbers. The domain of the function is {−8,−5,3,8}\{-8, -5, 3, 8\}.

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