In an exponential decay problem involving half-life what does this term mean
2 answers:
Answer:
a becomes a/2 in exponential decay factor.
Step-by-step explanation:
We have to explain what does half-life mean in exponential decay
The general function of exponential decay is
Here, a is the initial value
And when the initial value gets half is known as half life in exponential decay
b is the decay factor in the formula
After half-life a becomes a/2
You might be interested in
Replace the f(x) with y and proceed to make x the subject:
y=1/4x-12
y+12=1/4x
To ÷1/4 on both sides, ×4 on both sides
4(y+12)=x
4y+48=x
Now swap y with x and replace the isolated x with f(x) to get the inverse function:
y=1/4x-12
y+12=1/4x
To ÷1/4 on both sides, ×4 on both sides
4(y+12)=x
4y+48=x
Now swap y with x and replace the isolated x with f(x) to get the inverse function: