Fill in the blanks to complete the steps for construction of angle.
Steps for construction:
A. Draw a ray QP.
B. Draw an arc by taking as__centre with any convenient radius, which intersects QP at point N.
C. Taking_as the centre and the same radius as before, draw another arc which intersects the previous arc at point M.
D. Draw QM and produce it to point R.

∠ PQR is an angle of measure.

Open in App

Solution

Solution:
B. The arc is drawn by taking "Q" as center.

C. The next arc is drawn by taking "N" as the center with the same radius as before.

Suggest Corrections

Similar questions

To construct an angle of $60^{\circ}$ using a compass.

Steps of construction are:
Step1: Draw a ray AB
Step 2: ___

Step 3: With A as the centre and same radius draw an arc intersecting the previous arc at E.

Q. Steps for the construct an angle

∠ A B C

equal to a given angle

∠ P Q R

without using protractor is given below. Choose the correct order.
1.Draw another ray BC
2.Construct ∠PQR of any measure using pencil and scale.
3.Join BN using scale and pencil. extend it to get BA.
4.With M as the centre and radius equal to (XY), draw an arc to cut the arc drawn in previous step.
5.With Q as centre, draw an arc with any suitable radius to cut the arms QR and QP.Name the point of intersection of arc and arms as X and Y.
6.With B as the centre, draw an arc with radius QX.Name the point of intersection of arc and BC as point M.

Steps for the construction of a 30° angle.

Choose the correct order.

1: Draw a ray OA.

2: With B as centre and the same radius as before, draw another arc to cut the previous arc at C.

3: Draw the bisector OE of ∠AOD.

4: Join OC and produce it to D.

5: With O as centre and any suitable radius draw an arc above OA cutting it at a point B.

Q. Arrange the order of the steps to construct the tangent to a circle without using the centre of the circle.
Steps of Construction :
1) Draw chord CB and an inscribed ∠CAB .
2) Draw a circle of a suitable radius. Take any point C on it
3) Using the same radius and centre C, draw an arc intersecting the chord CB at point R.
4) With the centre A and any convenient radius draw an arc intersecting the sides of ∠BAC in points M and N.
5) Taking the radius equal to d(MN) and centre R, draw an arc intersecting the arc drawn in the previous step. Let D be the point of intersection of these arcs. Draw line CD. Line CD is the required tangent to the circle.

Q. Study the steps of construction given.
Step 1: Draw a ray OA.
Step 2: With O as centre and any convenient radius draw an arc MN to cut OA at M.
Step 3: With M as centre and the same radius draw an arc to cut MN at P.
Step 4: With P as centre and the same radius, draw an arc to cut MN at Q.
Step 5: Draw OQ and produce it to D. An angle AOD is constructed.
What is the measure of ∠AOD?

Join BYJU'S Learning Program

Solution: B. The arc is drawn by taking "Q" as center. C. The next arc is drawn by taking "N" as the center with the same radius as before.

Solution:
B. The arc is drawn by taking "Q" as center.

C. The next arc is drawn by taking "N" as the center with the same radius as before.