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Tree height/6 = 1.5/2. Therefore tree height = 4.5 m.
The line joining the midpoints is half the length of the third side. Hence the third side is 14 cm.
By the midpoint theorem, E is the midpoint of AC. Hence AE = 18/2 = 9 cm.
The segment joining the midpoints of two sides equals half the third side. Thus DE = 12 cm.
Corresponding medians of similar triangles are proportional to the corresponding sides.
Median ratio is 5:7. Therefore 10/x = 5/7, giving x = 14 cm.
AB/PQ = AD/PM. Hence 12/18 = 8/PM, giving PM = 12 cm.
Perimeters are in the ratio 3:4. Smaller perimeter = 36 × 3/4 = 27 cm.
Scale factor = DE/AB = 9/6 = 3/2. Therefore EF = 8 × 3/2 = 12 cm.
For two right triangles, proportional hypotenuse and one corresponding side give RHS similarity.
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