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Get Started Now- Lesson: 110:11

In the field of nuclear physics, half-life refers to the amount of time required for radioactive substances to decay into half. In this lesson, we will work on word questions about exponential decay of radioactive substances.

Related concepts: Derivative of inverse trigonometric functions, Derivative of logarithmic functions,

exponential growth/decay: ${ A_f = A_i (f)^{time\over period}}$

${A_f}$: final amount

${A_i}$: initial amount

${f }$ : growth/decay factor

half-time$\to f = {1\over 2}$

triple$\to f = {3}$

ten-fold$\to f = {10}$

increase by 10%$\to f = {({1 + {10\over 100}}) } { = 1.1}$

decrease by 8%$\to f = {({1 - {8\over 100}}) } { = 0.92}$

${time}$ : total time given

${period}$ : every length of time

${A_f}$: final amount

${A_i}$: initial amount

${f }$ : growth/decay factor

half-time$\to f = {1\over 2}$

triple$\to f = {3}$

ten-fold$\to f = {10}$

increase by 10%$\to f = {({1 + {10\over 100}}) } { = 1.1}$

decrease by 8%$\to f = {({1 - {8\over 100}}) } { = 0.92}$

${time}$ : total time given

${period}$ : every length of time

- 1.half-life decay

Strontium-90 is a radioactive substance with a half-life of 28 days.

How many days will it take for a 200 gram sample of strontium-90 to be

reduced to 8 grams?

24.

Functions: Linear, Quadratic, Exponential

24.1

Graphing exponential functions

24.2

Graphing transformations of exponential functions

24.3

Finding an exponential function given its graph

24.4

Exponential growth and decay by a factor

24.5

Exponential decay: Half-life

24.6

Exponential growth and decay by percentage

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