Draw a circle, construct a tangent to the circle, draw a secant parallel to the tangent and draw a line, in the exterior plane of the circle, which is parallel to both the lines
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Step-by-step explanation:
Let the circle has a center O and AB be a given line such that
Let AB∥CD∥EF.
Where CD is a second ans EF is a tangent intersecting the circle at R.
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Answer:
Let the circle has a center O and AB be a given line such that
Let AB∥CD∥EF.
Where CD is a second ans EF is a tangent intersecting the circle at R.
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