An amount of radium (R) disintegrates at a rate proportional to the amount present at a given time (t). It takes 1200 years for the Radium to disintegrate to 70% of its original amount (Ro), Which of the following equations best describe this condition? O R(1200) = 0.3Ro O R(1200) = 0.7R9 O R(1200) = e0.7Ro O R(1200) = e0.3Ro

Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Topics In Analytic Geometry
Section: Chapter Questions
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An amount of radium (R) disintegrates at a
rate proportional to the amount present at
a given time (t). It takes 1200 years for the
Radium to disintegrate to 70% of its
original amount (Ro), Which of the
following equations best describe this
condition?
O R(1200) = 0.3R9
O R (1200) = 0.7R
O R(1200) = e0.7Ro
%3D
O R(1200) = e0.3R9
Transcribed Image Text:An amount of radium (R) disintegrates at a rate proportional to the amount present at a given time (t). It takes 1200 years for the Radium to disintegrate to 70% of its original amount (Ro), Which of the following equations best describe this condition? O R(1200) = 0.3R9 O R (1200) = 0.7R O R(1200) = e0.7Ro %3D O R(1200) = e0.3R9
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