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Answer :
Given that lim x->∞ f(x) = 60 and f'(x) is positive for all x, we can determine the value of lim x->∞ f'(x).
Given that limx→∞f(x) = 60 and f'(x) is positive for all x, we can determine the value of limx→∞f'(x).
Since f'(x) is positive for all x, it means that the graph of f(x) is continuously increasing as x approaches infinity. This indicates that the slope of the graph of f(x) is positive at every point, resulting in a positive derivative.
Therefore, limx→∞f'(x) will be greater than zero because the derivative of f(x) is positive for all x.
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