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Graph the function. Then estimate any relative extrema. f(x) = -x^6 - 4x^5 + 54x^4 + 100x^3 - 641x^2 - 828x + 8,000 A. X = [-10,10] Y = [-28000,7000] B. X = [-10,10] Y = [0,9000] C. X = [-10,10] Y = [-10000,10000] D. X = [-10,10] Y = [-7000,28000] Recall the definition of a relative maximum. Let I be the domain of f. The value f(c) is a relative maximum if there exists within I an open interval I_1 containing c such that f(c) >= f(x) for all x in I_1. In other words, relative maxima correspond to "peaks" on the graph of f(x). The graph of f(x) is shown to the right. How many relative maxima (or "peaks") does the graph of f(x) appear to have? There appear to be 3 relative maxima. (Type a whole number.) The relative maxima are shown to the right. Estimate the three relative maxima using a graphing utility. X = [-10,10] Y = [-7000,28000] X = [-10,10] Y = [-7000,28000] (Round to three decimal places as needed. Use a comma to separate answers as needed. Type an ordered pair.)

          Graph the function. Then estimate any relative extrema. f(x) = -x^6 - 4x^5 + 54x^4 + 100x^3 - 641x^2 - 828x + 8,000 A. X = [-10,10] Y = [-28000,7000] B. X = [-10,10] Y = [0,9000] C. X = [-10,10] Y = [-10000,10000] D. X = [-10,10] Y = [-7000,28000] Recall the definition of a relative maximum. Let I be the domain of f. The value f(c) is a relative maximum if there exists within I an open interval I_1 containing c such that f(c) >= f(x) for all x in I_1. In other words, relative maxima correspond to "peaks" on the graph of f(x). The graph of f(x) is shown to the right. How many relative maxima (or "peaks") does the graph of f(x) appear to have? There appear to be 3 relative maxima. (Type a whole number.) The relative maxima are shown to the right. Estimate the three relative maxima using a graphing utility. X = [-10,10] Y = [-7000,28000] X = [-10,10] Y = [-7000,28000] (Round to three decimal places as needed. Use a comma to separate answers as needed. Type an ordered pair.)

Graph the function. Then estimate any relative extrema. f(x) = -x^6 - 4x^5 + 54x^4 + 100x^3 - 641x^2 - 828x + 8,000 A. X = [-10,10] Y = [-28000,7000] B. X = [-10,10] Y = [0,9000] C. X = [-10,10] Y = [-10000,10000] D. X = [-10,10] Y = [-7000,28000] Recall the definition of a relative maximum. Let I be the domain of f. The value f(c) is a relative maximum if there exists within I an open interval I1 containing c such that f(c) >= f(x) for all x in I1. In other words, relative maxima correspond to "peaks" on the graph of f(x). The graph of f(x) is shown to the right. How many relative maxima (or "peaks") does the graph of f(x) appear to have? There appear to be 3 relative maxima. (Type a whole number.) The relative maxima are shown to the right. Estimate the three relative maxima using a graphing utility. X = [-10,10] Y = [-7000,28000] X = [-10,10] Y = [-7000,28000] (Round to three decimal places as needed. Use a comma to separate answers as needed. Type an ordered pair.)

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