Answer:
26.5 ft
Explanation:
Let the point of the tree sticking out water be represented as S.
Thus, we have ∆LMS.
How far Lisa is from the tree in the water =

Using Sine Rule, find






Plug in the values into the equation
Thus:

Multiply both sides by sin(103)


(nearest tenth)
✅Lisa is 26.5 ft far away from the tree in the water.