WebThe distance from the center O to the point C is r: r = OC. We need to find the product AC * BC . Let us draw the chord DE which passes through the center of the circle and the point C (Figure 4b). This chord is a diameter of the circle, of course. Now apply the Theorem on intersecting chords of the lesson Figure 4a. To the Problem 4 WebFeb 24, 2024 · mCD = 125, so since CA is diameter of circle (which divides it into two 180 arcs, mAD = 180 - 125 = 55.

In circle O, what is the measure of MAJ? A.50 B.55 C.125 D.250

WebOne hundred eighty degrees. And so if we wanna look at this whole angle, the angle that intercepts the major arc A, B, C, is going to be 180 degrees plus 69 degrees. So we're going to have 180 degrees, plus 69 degrees which is equal to, what is that, 249, 249 degrees. That's the arc measure of this major arc A, B, C. WebJul 8, 2024 · Circle O is shown. Chords K M and J L intersect at point A. The measure of arc K J is 170 degrees. The measure of arc L M is 80 degrees. ... In circle O, what is m? 50° … cigarette sponsored f1

Circle O is shown. Chords K M and J L intersect at point A.

WebRadius: the distance between any point on the circle and the center of the circle. It is equal to half the length of the diameter. Diameter: the largest distance between any two points on a circle; by this definition, the diameter of the circle will always pass through the center of the circle. It is equal to twice the length of the radius. WebThe circumference can be found by the formula C = πd when we know the diameter and C = 2πr when we know the radius, as we do here. Plugging our radius of 3 into the formula, we get C = 6π meters or approximately 18.8495559 m. Now we multiply that by (or its decimal equivalent 0.2) to find our arc length, which is 3.769911 meters. dhea unconjugated results