SOLUTION: A certain radioactive substance decays according to the formula m(t) = 70e^−0.062t, where m represents the mass in grams that remains after t years. (a) Find the initial

Algebra.Com
Question 771260: A certain radioactive substance decays according to the
formula m(t) = 70e^−0.062t, where m represents the mass
in grams that remains after t years.
(a) Find the initial mass of the substance.
(b) What percent of mass remains after 15 years?
I will really appreciate your help... Thank you!

Answer by oscargut(2103)   (Show Source): You can put this solution on YOUR website!
A certain radioactive substance decays according to the
formula m(t) = 70e^−0.062t, where m represents the mass
in grams that remains after t years.
(a) Find the initial mass of the substance.
(b) What percent of mass remains after 15 years?
I will really appreciate your help... Thank you!
Answers:

a) m(0)= 70
Answer: 70
b) m(15)=70e^−0.062(15) = 70(0.395)
Answer: 39.5 %
You can ask me more at: mthman@gmail.com
Thanks




RELATED QUESTIONS

A certain radioactive substance decays according to the formula q(t)= q0e^-.0063t. where... (answered by ankor@dixie-net.com)
Find the half-life of a certain radioactive substance which decays according to the... (answered by ikleyn)
Find the half-life of a certain radioactive substance which decays according to the... (answered by josgarithmetic,ikleyn)
Find the half-life of a certain radioactive substance which decays according to the... (answered by ikleyn)
A radioactive substance decays in such a way that the amount of mass remaining after t... (answered by lwsshak3)
A radioactive substance decays in such a way that the amount of mass remaining after t... (answered by josgarithmetic)
a radioactive substance decays in such a way that the amount of mass remaining after t... (answered by josgarithmetic)
A certian radioactive substance decays according to the formula A(t)=e^-0.0063t where t... (answered by stanbon)
A radioactive substance decays in such a way that the amount of mass remaining after t... (answered by Nate)