Answer:
Draw a line segment AB.
(i) With A as centre and radius more than half of AB , draw arcs on both sides of AB.
(ii) With the same radius and B as centre, draw arcs cutting the arcs drawn in step (i) at P and Q.
(iii) Join P and Q. PQ intersects AB at C.
(iv) With A as centre and radius more than half of AC, draw arcs on both sides of AC.
(v) With the same radius and C as centre, draw arcs cutting the arcs drawn in step (iv) at R and S.
(vi) Join R and S. RS intersects AB at D.
Now, AC and CB are equal.
Both are
2
1
(AB). Again, divide AC at D.
So, AD and AC are of same length, i.e.,
4
(AB).
solution
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Answers & Comments
Answer:
Draw a line segment AB.
(i) With A as centre and radius more than half of AB , draw arcs on both sides of AB.
(ii) With the same radius and B as centre, draw arcs cutting the arcs drawn in step (i) at P and Q.
(iii) Join P and Q. PQ intersects AB at C.
(iv) With A as centre and radius more than half of AC, draw arcs on both sides of AC.
(v) With the same radius and C as centre, draw arcs cutting the arcs drawn in step (iv) at R and S.
(vi) Join R and S. RS intersects AB at D.
Now, AC and CB are equal.
Both are
2
1
(AB). Again, divide AC at D.
So, AD and AC are of same length, i.e.,
4
1
(AB).
solution