Answer:
As per the statement:
Shadow of tree = 10 ft
Shadow of boy = 2.5 ft
and
height of the boy = 5 ft
we have to find the height of the tree.
Since, the given triangles are similar their corresponding sides are in proportions
then;

Substitute the given values;

Multiply both sides by 5 we have;

Therefore, the height of the tree is , 20 ft