In an isosceles triangle ABC. In an isosceles triangle ABC with base AB

In an isosceles triangle ABC. In an isosceles triangle ABC with base AB, angle C is 48 degrees. Find the angle between side AB and the height AH of this triangle.

Since the triangle ABC is isosceles, the angles at its base AB are equal, the angle CAB = CBA.

Then СBА = СBД = (180 – АСВ) / 2 = (180 – 48) / 2 = 66.

Since AH is the height, then the triangle ABH is rectangular, then the angle BAH = 180 – AHB – ABH = 180 – 90 – 66 = 24.

Answer: Angle BAH is 24.



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