To find the value of $\tan(24^\circ)$, we use a calculator or trigonometric table. Using a calculator:

$\tan(24^\circ) \approx 0.445$

Thus, $\tan(24^\circ) \approx 0.445$ (rounded to three decimal places).

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Would you like me to provide step-by-step calculations or additional context? Here are some related questions:

1. What is $\tan(66^\circ)$ (as it is the complementary angle to $24^\circ$)?
2. How can $\tan(24^\circ)$ be used in solving right triangle problems?
3. Can we use a series expansion to approximate $\tan(24^\circ)$?
4. What is the reciprocal of $\tan(24^\circ)$, also known as $\cot(24^\circ)$?
5. How does the tangent function behave near small angles like $24^\circ$?

Tip: Tangent values can also be estimated using the small-angle approximation $\tan(\theta) \approx \theta$ (in radians) for small