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- An exponential function graph is a curve that has a horizontal asymptote and it either increases or decreases rapidly123. The graph is based on the function y = a^x, where a is a constant2. When a > 1, the graph increases as x increases, and when a < 1, the graph decreases as x increases23. The exponent x determines the steepness and the rate of growth or decay of the curve3.Learn more:✕This summary was generated using AI based on multiple online sources. To view the original source information, use the "Learn more" links.An exponential graph is a curve that represents an exponential function. An exponential graph is a curve that has a horizontal asymptote and it either has an increasing slope or a decreasing slope. i.e., it starts as a horizontal line and then it first increases/decreases slowly and then the growth/decay becomes rapid.www.cuemath.com/calculus/exponential-graph/The graph of an exponential function is a strictly increasing or decreasing curve that has a horizontal asymptote. Let's find out what the graph of the basic exponential function (y=a^x) looks like: (i) When (a>1,) the graph strictly increases as (x.)brilliant.org/wiki/exponential-functions-graphs-easy/Exponential Function Graph The following figure represents the graph of exponents of x. It can be seen that as the exponent increases, the curves get steeper and the rate of growth increases respectively. Thus, for x > 1, the value of y = f n (x) increases for increasing values of (n).byjus.com/maths/exponential-functions/
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WEBGraph exponential functions of the form y = ab^x + c, where a and b are positive constants and c is a constant. Adjust the parameters a, b, and c to see how they affect the graph shape and size.
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