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4. Triangles
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Q43 of 186 Page 263

In ΔABC and ΔDEF, we have , then ar (ΔABC): ar (ΔDEF) = ?

Therefore Δ ABCΔ DEF
If two triangles are similar, the ratio of the area of triangle is equal to the square of the ratio of the sides.

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41

It is given that ΔABC ~ Δ PQR and then = ?

42

In an equilateral ΔABC, D is the midpoint of AB and E is the midpoint ar(ΔABC): ar(ΔADE) = ?

44

ΔABC ~ Δ DEF such that ar(ΔABC) = 36 cm2 and ar(ΔDEF) = 49 cm2. Then, the ratio of their corresponding sides is

45

Two isosceles triangles have their corresponding angles equal and their areas are in the ratio 25: 36. The ratio of their corresponding heights is

Questions · 186
4. Triangles
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