a) Diagram below
b) AC = 28.3 km
1) Considering what's been given we can sketch out:
• Note that we're considering that the bearing is always taken in a clockwise direction from North.
,
• Since DiNozzo headed East then we can state the leg BC is perpendicular, therefore we have a right triangle.
b) To find out AC we need to find out at least one angle.
We can make it using some properties and trigonometric ratios.

To find out the distance AC, we can write out the Law of Cosines to find this out:
![\begin{gathered} b^2=a^2+c^2-2ac\cdot\cos (B) \\ b^2=15^2+24^2-2\cdot15\cdot_{}24\cdot\cos (90) \\ b^2=225+576-0 \\ b^2=801 \\ \sqrt[]{b^2}=\sqrt[]{801} \\ b=28.30 \end{gathered}](https://img.qammunity.org/2023/formulas/mathematics/college/ogocgj56necb5qhqa6bfh37j8qffqin6u8.png)
3) Hence, the distance of AC, i.e. b, is 28.3 km approximately 28 km