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Q: What exponential decay function describes an amount that decreases exponentially over time.?
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An exponential growth function describes an amount that decreases exponentially over time?

an exponential growth function describes an amount that increases exponentially over time.


What best describes the asymptote of an exponential function of the form F(x)b x?

what symbol best describes the asymptote of an exponential function of the form F(x)=bx


The value of the determines whether the graph of an exponential function increases or decreases from left to right?

base


Which best describes the asymptote of an exponential function of the form Fx equals bX?

f(x) = bX is not an exponential function so the question makes no sense.


Which best describes the graph of the function f(x) 4(1.5)x?

It is an exponential function.


Does an exponential growth function describes an amount that increases constantly over time?

Yes.


A function takes the exponential function's output and returns the exponential function's input?

A __________ function takes the exponential function's output and returns the exponential function's input.


Which term describes a function in which there is a common difference between each y-value?

exponential decay


What is the parent function for the exponential function?

The parent function of the exponential function is ax


Is the inverse of an exponential function the quadratic function?

No. The inverse of an exponential function is a logarithmic function.


What is the difference between a linear and exponential function?

A linear function grows ( or shrinks) at a constant rate called its slope.An exponential function grows ( or shrinks) at a rate which increases(or decreases)over time. From a practical standpoint linear growth (or shrinkage) is simple and predictable. Exponential growth is essentially out of control and unsustainableand exponential decay soon becomes negligible.if y=az + b then y is a linear function of z. If y=aebz then y is an exponential function of z. If y= acbz then y is still an exponential function of z because you can substitute c=ek (so that k=logec) to give you y=aekbz .


A logarithmic function takes the exponential function's and returns the exponential function's input?

output