# In triangle ABC, AB = 2.2 cm, BC = 1.5 cm and AC = 2.3 cm. In triangle XYZ, XY = 4.4 cm, YZ = 3 cm and XZ = 4.6 cm. Find the ratio AB:XY, BC:YZ, AC:XZ. Are the lengths of corresponding sides of ΔABC and ΔXYZ are in proportion?[Hint: Any two triangles are said to be in proportion, if their corresponding sides are in the same ratio]

Given that,

In triangle ABC,

AB = 2.2 cm

BC = 1.5 cm

AC = 2.3 cm

In triangle XYZ,

XY = 4.4 cm

YZ = 3 cm

XZ = 4.6 cm

To Find the ratio AB:XY,   The ratio of AB:XY = To Find the ratio BC:YZ,   The ratio of BC:YZ = To Find the ratio AC:XZ,   The ratio of AC:XZ = The ratios of AB:XY, BC:YZ, AC:XZ are , , Here, the lengths of corresponding sides of ΔABC and ΔXYZ are in proportion because their corresponding sides are in the same ratio .

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