If the base in an exponential function is greater than 0, the graph of the equation will always show exponential growth.
A)True
B)False
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If the base in an exponential function is greater than 0, the graph of the equation will always show exponential growth. T/F If the base is greater than 0 but less than 1, then the graph will show exponential decay. ... The point (3, 6) is located on the graph of y = 2x.
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If the base in an exponential function is greater than 0, the graph of the equation will always show exponential growth. - False
- An exponential equation is generally written as - y = A x (r)^x. In this functional equation, r denotes the base.
- Calculating the exponential growth of a given collection of data is done using an exponential function, which represents a mathematical function. They change at a rate that is dependent on the independent variable.
- If x is a positive number and the base of an exponential function is greater than 0 and different from 1, the specific function will exhibit exponential growth.
- This will efficiently be because the function value will rise as x rises.
- One can maintain a base bigger than zero and not experience exponential growth, which means that the assertion is wrong. In contrast, if there is 0>r>1, then there will be an experience exponential decay.
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