Question

Draw a circle of any radius. Draw each of the following in it:
(a) Radius OA (b) Diameter CD (c) Chord CX.​

Answer 1

Answer:

b

Step-by-step explanation:

is the answer is yes

Answer 2

Answer:

(c) Chord CX

Step-by-step explanation:

Intersecting chords theorem states that when two chords intersect each other inscale a circle, the product of their segments are equal also, diameter is the longest chord of the circle also now, draw a diameter of the circle passing through points P and M. it is the line XY as shown in the attachment

Intersecting chords theorem states that when two chords intersect each other inscale a circle, the product of their segments are equal also, diameter is the longest chord of the circle also now, draw a diameter of the circle passing through points P and M. it is the line XY as shown in the attachmentLength XY=2∗ radius =2∗13=26cm

Intersecting chords theorem states that when two chords intersect each other inscale a circle, the product of their segments are equal also, diameter is the longest chord of the circle also now, draw a diameter of the circle passing through points P and M. it is the line XY as shown in the attachmentLength XY=2∗ radius =2∗13=26cmMY=PY−PM=13−5=7cm

Intersecting chords theorem states that when two chords intersect each other inscale a circle, the product of their segments are equal also, diameter is the longest chord of the circle also now, draw a diameter of the circle passing through points P and M. it is the line XY as shown in the attachmentLength XY=2∗ radius =2∗13=26cmMY=PY−PM=13−5=7cmXM=XP+PM=13+5=18cm

Intersecting chords theorem states that when two chords intersect each other inscale a circle, the product of their segments are equal also, diameter is the longest chord of the circle also now, draw a diameter of the circle passing through points P and M. it is the line XY as shown in the attachmentLength XY=2∗ radius =2∗13=26cmMY=PY−PM=13−5=7cmXM=XP+PM=13+5=18cmBy the intersecting chords theorem we have

Intersecting chords theorem states that when two chords intersect each other inscale a circle, the product of their segments are equal also, diameter is the longest chord of the circle also now, draw a diameter of the circle passing through points P and M. it is the line XY as shown in the attachmentLength XY=2∗ radius =2∗13=26cmMY=PY−PM=13−5=7cmXM=XP+PM=13+5=18cmBy the intersecting chords theorem we have CM∗PM=XM∗YM=18∗7=126

Intersecting chords theorem states that when two chords intersect each other inscale a circle, the product of their segments are equal also, diameter is the longest chord of the circle also now, draw a diameter of the circle passing through points P and M. it is the line XY as shown in the attachmentLength XY=2∗ radius =2∗13=26cmMY=PY−PM=13−5=7cmXM=XP+PM=13+5=18cmBy the intersecting chords theorem we have CM∗PM=XM∗YM=18∗7=126∴CM∗PM=126