Draw a circle with radius $4 c m$ and center P. Draw another circle of same radius and with center at Q such that it intersects the previous circle. Join PQ. Now join the points of intersection and name this line segment as AB. Mark the point of intersection of AB and PQ as O.

$∠$ AOP = __ $^{\circ}$

Open in App

Solution

If you draw step by step as given in the question, you would get:

We can clearly see that $∠$ AOP = $90^{\circ}$ .

Suggest Corrections

Similar questions

Q. Steps for the construction of a perpendicular to AB from an outside point P is given below. Choose the correct order.
1.With radius more than half of XY draw an arc above AB , X as centre
2.Using a scale, join PQ. Mark the intersection point of PQ and AB as ‘O’. Now PQ is perpendicular to AB
3.With a suitable radius and P as the centre draw an arc which cuts AB at X and Y
4.Draw a straight line AB and mark a point P lying outside AB
5.With Y as centre draw another arc, with same radius chosen in previous step, that cuts the previous arc. Name the point of intersection as Q

Draw a circle with center O and radius $6 c m$ . Draw two non-intersecting circles with radii $3 c m$ each and centers as P and Q respectively passing through O. Now, join P and Q. Draw the diameter of the bigger circle RS such that it is perpendicular to PQ. Join PQRS.
PQRS is a:

Draw a circle with center O and radius 6 cm. Draw two non-intersecting circles with radii 3 cm each and centers as P and Q respectively passing through O. Now, join P and Q. Draw the diameter of the bigger circle RS such that it is perpendicular to PQ. Join PQRS. PQRS is a:

Q. Steps for the construction of

90^{\circ}

is given below. Choose the correct order.

1.With P as the centre and radius more than half of PQ, draw an arc above the line segment AB
2.With O as the centre, draw semicircle with suitable radius that cuts line segment AB at point P and Q.
3.With Q as the centre and with same radius as in previous step, draw another arc, which cuts the previous arc. Name the point of intersection as C
4.Draw a line segment AB, mark a point 'O' on it.
5.Join points O and C using a scale and a pencil and extend to get ray OC

Join BYJU'S Learning Program

Draw a circle with radius 4cm and center P. Draw another circle of same radius and with center at Q such that it intersects the previous circle. Join PQ. Now join the points of intersection and name this line segment as AB. Mark the point of intersection of AB and PQ as O. ∠AOP = __∘

If you draw step by step as given in the question, you would get: We can clearly see that ∠AOP = 90∘.

If you draw step by step as given in the question, you would get:

We can clearly see that $∠$ AOP = $90^{\circ}$ .