Respuesta :
First Part: D P(t)/A=(1/2)^t/5,730
Second Part: 0.8
Third Part: B about 1,845 years
The equivalent equation of [tex]P(t) = A(\frac 12)^{\frac{t}{5730}}[/tex] is [tex]\frac{P(t)}A = (\frac 12)^{\frac{t}{5730}}[/tex]
How to determine the equivalent equation?
The complete question is in the image
The equation is given as:
[tex]P(t) = A(\frac 12)^{\frac{t}{5730}}[/tex]
Divide both sides of the equation by A
[tex]\frac{P(t)}A = (\frac 12)^{\frac{t}{5730}}[/tex]
This means that the equivalent equation of [tex]P(t) = A(\frac 12)^{\frac{t}{5730}}[/tex] is [tex]\frac{P(t)}A = (\frac 12)^{\frac{t}{5730}}[/tex]
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