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In similar triangles ABC and DEF, AG and DH are the medians. What is the value of AG/DH given that
ΔABC ~ ΔPQR . If ar (ΔABC) = 2.25 m^{2}, ar (ΔPQR) = 6.25 m^{2}, PQ = 0.5 m, then length of AB is:
Triangle ABC is similar to triangle DEF and their areas are 64 cm^{2} and 121 cm^{2 }respectively. If EF = 15.4 cm, then BC = ?
In ΔDEF and ΔPQR, ∠D = 30°, ∠P = 30°, ∠E = 50°, ∠Q = 50° DE = 7 cm, PQ = 13cm = ?
The ratio of the areas of two similar triangles is equal to the:
Triangle ABC is similar to triangle DEF and their areas are respectively 64 cm^{2}and 121 cm^{2}. If EF = 15.4 cm, then BC =
Two similar triangles ABC and DEF are such that, AB = 5cm, DE = 12cm, then
Two similar triangles ABC and EDF are such that
Which of the following is true?
Sides of two similar triangles are in the ratio 4: 9. What is the ratio of the area of these triangles?
Two similar triangles ABC and DEF are such that . What is the ratio of their corresponding sides?
615 tests

615 tests
