which equations represent exponential growth? which equations represent exponential decay? drag the choices into the boxes to complete the table. put responses in the correct input to answer the question. select a response, navigate to the desired input and insert the response. responses can be selected and inserted using the space bar, enter key, left mouse button or touchpad. responses can also be moved by dragging with a mouse. exponential growth exponential decay

The exponential operations have the subsequent formula: y = K1 × [tex]K2^{(k3*t)}[/tex], where K3, K2, and K1 are constants and K2 is more distinguished than zero.

Exponential operation graphs either decrease or always increase.

To determine whether the operation increases or declines, just consider it at two points, for example, t = 0 and t = 1, and compare the consequences.

1. y = 100 × [tex](1 - 12)^x[/tex] = 100 × [tex](-11)^x[/tex]

Because (-11) is a negative number, y is not an exponential function.

2. y(0) = 0.1 × [tex](1.25)^0[/tex] = 0.1

y(1) = 0.1 × (1.25) = 0.125

y(1) > y(0) → growths

3. y(0) =((1−0.03) × 12)² × (0) = 1

y(0) =((1 − 0.03) × 12)²= 135.4896

y(1) > y(0) → growths

4. y(0) = 426 × [tex](0.98)^0[/tex] = 426

y(1) = 426 × [tex](0.98)^1[/tex] = 417.48

y(1) < y(0) → decay

5. y(0) = 2050 × [tex](12)^{0}[/tex] = 2050

y(1) = 2050 × 12 = 24600

y(1) > y(0) → growths

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The question is -

Does each function describe exponential growth or decay?

Drag and drop the equations into the boxes to correctly complete the table.

Growth Decay

y=100(1−12)^t
y=0.1(1.25)^t
y=((1−0.03)12)^2t
y=426(0.98)^t
y=2050(12)^t