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Question

Draw any circle. Take any point A on it and construct tangent at A without using the centre of the circle.

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Solution

Steps of Construction:

Step 1: Draw a circle with any radius and mark any point A on it.

Step 2: Draw chord AB and an inscribed ∠BCA.

Step 3: With the centre C and any convenient radius draw an arc intersecting the sides of ∠ACB in points M and N.

Step 4: Using the same radius and centre A, draw an arc intersecting the chord AB at point O.

Step 5: Taking the radius equal to d(MN) and centre O, draw an arc intersecting the arc drawn in step 4. Suppose D be the point of intersection of these arcs. Draw line AD.



Here, line AD is the required tangent to the circle.

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