In a circle with center O, segments AC and BD diameters. The angle is 44 degrees. Find the angle ACB.

Since AC b BD are diameters, then BO and CO are radii, then triangle BOC is isosceles. Since the angles at the base are equal in an isosceles triangle, the OCB will be:

1/2 * (180 – 44) = 136/2 = 68 degrees.

It is easy to see that the desired ACB angle is equal to the found OCB angle.

Answer: 68 degrees.



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