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That would be an exponential decay curve or negative growth curve.

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โˆ™ 2011-10-10 12:27:11
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โˆ™ 2020-04-02 01:39:27

True

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King Ethan

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โˆ™ 2022-02-15 07:39:53
its false you hoe

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Q: An exponential growth function represents a quantity that has a constant halving time?
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Related questions

An exponential growth function represents a quantity that has a constant doubling time?

True


Does an exponential growth function represents a quantity that has a constant doubling time?

False


An exponential decay function represents a quantity that has a constant doubling time?

depends it can be true or false Apex: False


An exponential function is written as Fx equals a bx where the coefficient a is a constant the base b is but not equal to 1 and the exponent x is any number?

positive


Is an exponential decay function represent a quantity that has a constant halving time?

A quantity is said to be subject to exponential decay if it decreases at a rate proportional to its value. The time required for the decaying quantity to fall to one half of its initial value.Radioactive decay is a good example where the half life is constant over the entire decay time.In non-exponential decay, half life is not constant.


An exponential decay function represents a quantity that has a decreasing halving time?

exponential decay doesnt have to have a decreasing halving time. it just decays at a certain percentage every time, which might be 50% or might not


What does the constant represent in an equation?

It represents a fixed quantity.


Constant is a quantity that does not?

Constant is a quantity that does not change.


Describe the exponential growth curve of a population?

Exponential growth (including exponential decay) occurs when the growth rate of a mathematical function is proportional to the function's current value. In the case of a discrete domain of definition with equal intervals it is also called geometric growth or geometric decay (the function values form a geometric progression). Exponential growth is said to follow an exponential law; the simple-exponential growth model is known as the Malthusian growth model. For any exponentially growing quantity, the larger the quantity gets, the faster it grows. An alternative saying is 'The rate of growth is directly proportional to the present size'. The relationship between the size of the dependent variable and its rate of growth is governed by a strict law of the simplest kind: direct proportion. It is proved in calculus that this law requires that the quantity is given by the exponential function, if we use the correct time scale. This explains the name. The graph illustrates how exponential growth (green) surpasses both linear (red) and cubic (blue) growth


Is the quantity represented by x is a function that changes over time ie is not constant true or false?

True!


What represents a quantity?

No


What is the difference between demand function and demand curve?

A "demand curve" is Price vs. Quantity, holding all else constant; whereas, a "demand function" is Quantity vs. Price, holding all else constant. If you can imagine a graph, with the y-axis being Price, and the x-axis being Quantity, and you were to plot price/quantity data or, perhaps, even a function onto this graph, then that would be a "demand curve". If you did something similar but, this time, the y-axis was Quantity, and the x-axis was Price, then what you would have, instead, is what is called a "demand function".

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