ing Calculator
17/assessments/assignments/64261786
Grades and Attenda...
Springfield Honors...
Student Dashboard...
Boston
lodine-131 has a half-life of 8 days. In a particular sample, the amount of iodine- 131 remaining after \( d \) days can be modeled by the function \( h \) given by \( h(d)=A_{0}(0.5)^{(d / 8)} \), where \( A_{0} \) is the amount of iodine131 in the sample at time \( d=0 \). Which of the following functions \( k \) models the amount of iodine-131 remaining after \( t \) hours, where \( A_{0} \) is the amount of iodine-131 in the sample at time \( t=0 \) ? (There are 24 hours in a day, so \( t=24 d \).)
(A) \( k(t)=A_{0}(0.5)^{(t / 24)} \)
B
\( k(t)=A_{0}\left(0.5^{(1 / 24)}\right)^{(8 t)} \)
\( k(t)=A_{0}\left(0.5^{(2 t)}\right)^{(t / 8)} \)
\( k(t)=A_{0}\left(0.5^{1 /(182)}\right)^{t} \)
Quevtion 14 of 20