Question

solve the this question​

Answer 1

Answer:

Step 1: Place the compass on a point O and draw a circle with radius =4 cm.

Step 2: Take any point A on the circle. Draw ray OA.

Step 3: Place the compass on point A and draw two equidistant arcs on line OA to intersect OA in points D and E.

Step 4: From point D, mark two arcs above and below line OA. Similarly, mark two arcs from point E such that they intersect the arcs marked from point D.

Step 5: Join the intersection points of the arcs to obtain one tangent from A.

Step 6: Draw ray OB such that ∠AOB=(180−45)

∘

=135

∘

.

Step 7: Repeat steps 3,4 and 5 for point B in place of point A to obtain the tangent at point B

Step 8: Let the tangent from point B intersect the tangent from point A at point P.

PA and PB are the required tangent. The angle between PA and PB is 45

∘

.

Step-by-step explanation:

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