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Question
select the correct answer from each drop - down menu. point a is the center of this. the ratio of the lengths of to is 2:1.
Step1: Recall circle - related facts
In a circle, the diameter is twice the radius.
Step2: Identify diameter and radius
If we assume a radius and a diameter in the circle, say the diameter is a line passing through the center and the radius is from the center to the circle. If the radius is \(r\) and the diameter is \(d\), \(d = 2r\).
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The ratio of the lengths of \(d\) (diameter) to \(r\) (radius) is \(2:1\). So if \(BC\) is a diameter and \(EF\) is a radius (assuming appropriate line - segment identifications), the answer is: First blank: \(BC\), Second blank: \(EF\)