From the top of a tower h m high, angles of depression of two objects, which are in line with the foot of the tower are `alpha` and `beta(betagtalpha)`. Find the distance between the two objects.

Explanation

To solve the problem, we need to find the distance between two objects observed from the top of a tower of height \( h \) meters, where the angles of depression to the two objects are \( \alpha \) and \( \beta \) (with \( \beta > \alpha \)).

### Step-by-Step Solution:

1. **Draw the Diagram**:
- Let the tower be represented by point \( A \) (top of the tower) and point \( B \) (foot of the tower).
- Let the two objects be \( C \) and \( D \) on the ground.
- The angle of depression to object \( C \) is \( \alpha \) and to object \( D \) is \( \beta \).
...