He half-life of gold-194 is approximately 1.6 1.6 days. Step 1 of 3 : Determine a so that A (t) = A0at A (t) = A 0 a t describes the amount of gold-194 left after t days, where A0 A 0 is the amount at time t=0 t = 0. Round to six decimal places.

Question

Mathematics

Kyler Harris

23 March, 15:33

He half-life of gold-194 is approximately 1.6 1.6 days. Step 1 of 3 : Determine a so that A (t) = A0at A (t) = A 0 a t describes the amount of gold-194 left after t days, where A0 A 0 is the amount at time t=0 t = 0. Round to six decimal places.

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Lexi · Answer 1

Answer: A (t) = Ao * e^-kt

Step-by-step explanation:

A (t) = Ao * e^-kt

Where

A (t) = Amount of gold left after time 't'

t = Amount of time passed

Ao = Initial amount of gold at t=0

k = constant.

No value given