In a ΔABC, AD is the internal bisector of ∠A, meeting BC at D.
If BD = 2 cm, AB = 5 cm, DC = 3 cm find AC.
Given: A ΔABC with AD as internal bisector of ∠A, meeting BC at D. and BD = 2 cm, AB = 5 cm, DC = 3 cm

Required: The length of AC
Here, In ΔABC AD is the internal bisector of ∠A
∴ By angle bisector theorem ![]()
⇒ ![]()
⇒ ![]()
∴ AC = 7.5cm
∴ Length of AC = 7.5 cm
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