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A student in greece discovers a pottery bowl that contains 28% of its original amount of C-14 N=N0e*kt N0= initial amount of C=14 (at time t=0) N= amount of C-14 at time t t= time, in years k=0.0001 Find the age of the pottery bowl to the nearest year
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well the model is for exponential decay you let a = the initial amount od C-14 after t years there is only 0.28a of C-14 (28% remaining as a decimal) and you know k so you have to substitute \[0.28a = a e^{-0.0001t}\] divide both sides of the equation by a \[0.28 = e^{-0.0001t}\] so now you need to take the base e log of both sides then solve for t hope this helps
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