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The trend of an exponential graph depends on the base of the exponential function. If the base is greater than one (e.g., (y = a \cdot b^x) with (b > 1)), the graph shows exponential growth, rising steeply as (x) increases. Conversely, if the base is between zero and one (e.g., (y = a \cdot b^x) with (0 < b < 1)), the graph depicts exponential decay, decreasing rapidly as (x) increases. In both cases, the graph approaches the x-axis asymptotically but never touches it.

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10mo ago

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Related Questions

What if a graph doesn't have a trend?

A graph need not have a trend: it is no big deal.


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A trend on a graph shows the rising and falling of a subject's popularity. For example, a graph can show a trend in the type of clothing that are being sold or food.


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A line graph shows a trend over time.


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No. Generally speaking, a trend graph has time on the horizontal axis. That is not always the case with line graphs.


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This graph shows a trend because it displays a pattern or direction in the data over time. The trend can be increasing, decreasing, or remaining relatively constant.


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Exponential Decay. hope this will help :)


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they're similar because the both of them trend and trend means to increase or decrease


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It can be, but it need no be.


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trend is the increasing or decreasing in a line graph Example. If u choose to see number of students in a school and they are getting bigger its trend is increasing


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An exponential graph typically exhibits a J-shaped curve. For exponential growth, the graph rises steeply as the value of the variable increases, while for exponential decay, it falls sharply and approaches zero but never quite reaches it. The key characteristic is that the rate of change accelerates or decelerates rapidly, depending on whether it is growth or decay.