Explain what happens to the graph of the function f(x) = logbx when b is equal to 1. If g(x) = bx and h(x) = logbx, would the graphs of these functions intersect if b = 1? If so, at what ordered pair?
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Originally Posted by desination02 Explain what happens to the graph of the function f(x) = logbx when b is equal to 1. If g(x) = bx and h(x) = logbx, would the graphs of these functions intersect if b = 1? If so, at what ordered pair? is "b" the base of the logarithm here? note two things: (1) and (2)
Do you mean ? If so, if b=1, If Now if b=1, then g(x) and h(x) does not intersect, look at graph. Really should try to be more clear in your question, now we don´t know if you mean
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