Show how to use the Intermediate Value Theorem to show that the equation z – V4z = 7 has a solutionbetween 0 and 4.Let f(æ) = x² – V4z. In order for the Intermediate Value Theorem to apply we must first check that f isSelect an answer v on the interval [0,4]. You should verlfy this and be able to explain why it is the case.We check the value of f at the left endpoint of the interval [0,4]:And we check the value of f at the right endpoint of the interval (0,4]:fThe Intermediate Value Theorem guarantees a solution to f(x) = 7 in the interval (0,4) because2.2.VI

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Show how to use the Intermediate Value Theorem to show that the equation z – V4z = 7 has a solution between 0 and 4. Let f(æ) = x² – V4z. In order for the Intermediate Value Theorem to apply we must first check that f is Select an answer v on the interval [0,4]. You should verify this and be able to explain why it is the case. We check the value of f at the left endpoint of the interval [0,4]: And we check the value of f at the right endpoint of the interval (0,4]: f The Intermediate Value Theorem guarantees a solution to f(x) = 7 in the interval (0,4) because 2. 2.