State, with explanation, whether the following statements are True or False: a) If a real-valued function is defined on (ββ, π) βͺ (π, β) and has a removable discontinuity at π₯ = π, then limπ₯βπ π(π₯) does not exist. b) Since π(π₯) = 1 π₯β1 + 1 has a vertical asymptote at π₯ = 1, the Intermediate Value Theorem cannot be used to find an existence of a root in the open interval (β1, 1 2 ).Β
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