Draw a circle of radius 4.8 cm. Draw any two of its chords. Construct the perpendicular bisector of these chords.
Answers
we follow this steps:–
1. Mark a point o as centre
2. From the center draw a line taking 4.8 cm length by using ruler and compass
3. Now keeping compass opened the same length
we keep pointed at the centre,
and draw a circle using the pencil and of the compass.
So,we required circle with centre o
and radius 4.8 cm.
4. Now,
we need to draw two chords.
Let two chords be AB and CD
we need to draw perpendicular bisectors of AB and CD
Drawing perpendicular bisector AB
we follow this steps
1. With A as centre,and radius more than half AB,
draw an arc on top and bottom of AB.
With B as centre and small radius as before,
draw an arc on top and bottom of AB
2. Where the two arcs intersect above AB is point P
and where the two arcs intersect below AB is point Q
join PQ
thus,PQ is the perpendicular bisector of AB
Now we draw perpendicular bisector CD
Drawing perpendicular bisector CD
we follow this steps
1. with C as centre,and radius more than half CD
draw an arc on top and bottom of CD.
with D as centre and same radius as before,
draw an arc on top and bottom of CD.
2. Where the two arcs intersect above CD is point R
and where the two arcs intersect below CD is point S
join RS
thus,RS is the perpendicular bisector of CD
we know that ,
Perpendicular bisectors of both chords meet at the
centre of the circle.