Question: Use the Intermediate Value Theorem to show that the given function has a zero in the interval 0, 3]. f(x) =x-+2x - 6 f (x)

 Use the Intermediate Value Theorem to show that the given functionhas a zero in the interval 0, 3]. f(x) =x-+2x - 6f (x) is continuous on the interval [0, 3] f (0) =
Number f (3) = Number By the Intermediate Value Theorem, there isa value c in [0, 3] such that f (c) = 0,since f (0) 0 and f (3) 0.The derivative of a function

Use the Intermediate Value Theorem to show that the given function has a zero in the interval 0, 3]. f(x) =x-+2x - 6 f (x) is continuous on the interval [0, 3] f (0) = Number f (3) = Number By the Intermediate Value Theorem, there is a value c in [0, 3] such that f (c) = 0, since f (0) 0 and f (3) 0.The derivative of a function of f at * is given by f' () = lim f(eth)-f(I) h-0 h provided the limit exists. Use the definition of the derivative to find the derivative of f (x) = 7x- + 2x + 9 Enter the fully simplified expression for f (x + h) - f (x). Do not factor. f (x t h) - f (I) = f (x) =Find the derivative of f (w) = w8 + 3w. What is the domain of f (w)? Enclose numerators and denominators in parentheses. For example (a - b) / (1 + n). Enter the domain in interval notation. For oo, type infinity. f' (w) = Domain of f (w)

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