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Statement 1 - If a chord is drawn through the point of contact of a tangent to a circle, then the angles which this chord makes with the given tangent are equal respectively to the angles formed in the corresponding alternate segments.<br>Statement 2 - If a line is drawn through an end point of a chord of a circle so that the angle formed with the chord is equal to the angle subtended by the chord in the alternate segment, then the line is a tangent to the circle.
Statement 1 is the alternate segment theorem, which is true. Statement 2 is its converse, which is also a standard true result. Hence options a and c are both correct.
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