The given function for the concentration of cyanide in the bloodstream is:

$C(t) = 0.1 + 0.3t^{0.6} e^{-0.17t}$

Where:

• $C(t)$ is the concentration of cyanide in nanograms per deciliter.
• $t$ is the time in minutes since smoking a cigarette.

You are tasked with plotting this function for the first hour (i.e., $t = 0$ to $t = 60$ minutes) and adding a line corresponding to the target concentration of $0.3$ nanograms per deciliter.

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Here are some related questions:

1. What happens to the cyanide concentration after more than 60 minutes?
2. How would the model change if the decay rate of cyanide were slower?
3. What other substances in cigarette smoke have similar effects on the body?
4. How does the half-life of cyanide in the bloodstream affect long-term exposure?
5. What is the significance of the target concentration of 0.3 ng/dL?

Tip: Exponential decay models are often used in pharmacokinetics to describe how substances decrease in concentration in the