Answer:
The length that is the best approximation for the distance along the ground from the bottom of the ladder to the wall is;

Step-by-step explanation:
Given the figure in the attached image.
The length along the ground from the bottom of the ladder to the wall is the length of line AB.
Applying trigonometry;

given;

Substituting the given values;

Therefore, the length that is the best approximation for the distance along the ground from the bottom of the ladder to the wall is;
