Answer:
The distance of the bottom of the ladder be from the bottom of the building is = 15 feet
Step-by-step explanation:
Given:
Length of the ladder =17 ft
Height of the building = 8 ft
To find the length between the bottom of the ladder and the bottom of the building.
Solution:
On drawing out the situation, we find out that a right triangle is formed with the ladder being the hypotenuse and the building being a leg of the right triangle.
<em>We need to find the length of the other leg of the triangle which is the distance from the bottom of the ladder to the bottom of the building.</em>
Applying Pythagorean theorem:

Plugging in values in feet from the given data.

Simplifying.

Subtracting both sides by 64.


Taking square root both sides.


∴ 
Thus, distance of the bottom of the ladder be from the bottom of the building is = 15 feet