Mathematics: Does each equation represent exponential decay or exponential growth? drag and drop the choices into the boxes to correctly complete the table. note: if an equation is neither exponential growth nor exponential decay, do not drag it to the table.

none of the aboveStep-by-step explanation:...

Does each equation represent exponential decay

onewaydemon

20.06.2020

Exponential Decay:

W=9/8(3/5)^t

f(t)=(3/4)^t

L=4.2(0.6)^t

Exponential Growth:

L=0.25(12)^t

W=0.5(2.1)^t

f(t)=2/3(6)^t

Neither:

G(x)=1.3(x)

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matthewsorrow02

11.03.2022

The best way to know if an equation represents an exponential growth or decay is to look a the base of the exponentiation.

If the base is larger than 1, it will be an exponential growth.

For example, $3^{2} = 9$

If the base is smaller than 1, it will be an exponential decay.

For example, $0.5^{2} = 0.25$

If the function does not have an exponent, that means there will be no exponential growth or decay.

Therefore:

Exponential Decay (base smaller than 1):

$W=\frac{9}{8}(\frac{3}{5})^{t}$

$f(t)=(\frac{3}{4}) ^t$