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    The graph of the exponential function y = e^x is upward-sloping and increases faster as x increases. The graph always lies above the x-axis, but becomes arbitrarily close to it for large negative x; thus, the x-axis is a horizontal asymptote. As the exponent increases, the curves get steeper and the rate of growth increases respectively. For x > 1, the value of y = f n (x) increases for increasing values of (n).
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