define the functions in the template to implement the formulas shown below. The formula to calculate how much of a radioactive isotope with half-life T will remain after time t is: -0.693t Nt Noe T The formula can be rearranged to calculate the half-life of an isotope given how much remains after decay: -0.693t N₁ In No • e = Euler's number accessible as math.e. • t = the length of time (in years) during which an isotope decays T the half-life (in years) of the isotope • No the initial amount of the isotope • Nt the amount of the isotope remaining after time t Then, complete the main program to: User inputs • Enter your choice N [Remaning material] or T [half life]:N Enter Initial isotope quantity:100 Enter Time isotoÅpe decays :50 • Half life :28.94 Output • Nt= 30.2007 User input • Enter your choice N [Remaning material] or T [half life]:T • Initial isotope quantity :100 • Amount of material remaining after time t :30.2007 • Time isotope decays: 50 Output T = • T = 28.9400

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Python practice part 2:

Practice Python Problem Part 2
define the functions in the template to implement the formulas shown below.
The formula to calculate how much of a radioactive isotope with half-life T will remain after time t is:
-0.693t
T
Nt Noe
The formula can be rearranged to calculate the half-life of an isotope given how much remains after decay:
-0.693t
Nt
No
User inputs
• Enter your choice N [Remaning material] or T [half life]:N
• Enter Initial isotope quantity:100
• Enter Time isotoÅpe decays :50
Half life :28.94
• e = Euler's number accessible as math.e.
• t = the length of time (in years) during which an isotope decays
• T = the half-life (in years) of the isotope
No the initial amount of the isotope
• Nt the amount of the isotope remaining after time t Then, complete the main program to:
Output
Nt = 30.2007
User input
• Enter your choice N [Remaning material] or T [half life]:T
• Initial isotope quantity :100
• Amount of material remaining after time t :30.2007
• Time isotope decays: 50
Output
=
T= 28.9400
T =
In
Transcribed Image Text:Practice Python Problem Part 2 define the functions in the template to implement the formulas shown below. The formula to calculate how much of a radioactive isotope with half-life T will remain after time t is: -0.693t T Nt Noe The formula can be rearranged to calculate the half-life of an isotope given how much remains after decay: -0.693t Nt No User inputs • Enter your choice N [Remaning material] or T [half life]:N • Enter Initial isotope quantity:100 • Enter Time isotoÅpe decays :50 Half life :28.94 • e = Euler's number accessible as math.e. • t = the length of time (in years) during which an isotope decays • T = the half-life (in years) of the isotope No the initial amount of the isotope • Nt the amount of the isotope remaining after time t Then, complete the main program to: Output Nt = 30.2007 User input • Enter your choice N [Remaning material] or T [half life]:T • Initial isotope quantity :100 • Amount of material remaining after time t :30.2007 • Time isotope decays: 50 Output = T= 28.9400 T = In
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