They are normally the same. However, the measure of the arc could refer to the angle subtended at the centre of the radius of curvature.
arc length/2pi*r=measure of central angle/360
No, in order to fine the arc length you need a formula which is: Circumference x arc measure/360 degrees
The bible tells u so * * * * * Obviously answered by some who is not literate enough to tell the difference between an ark (Biblical) and an arc (mathematical). Having said that, you need to know the radius (or some other measure of the size of the circle) and the subtended angle to find the length of an arc.
An arc length is the measure of the distance along the curved line making up the arc. It is longer than the straight line distance between the two end points.
They are normally the same. However, the measure of the arc could refer to the angle subtended at the centre of the radius of curvature.
arc length/2pi*r=measure of central angle/360
No, in order to fine the arc length you need a formula which is: Circumference x arc measure/360 degrees
The arc length is the radius times the arc degree in radians
Yes, they are.
No, arc measure is an ambiguous expression since it could also refer to the angular measure of the arc.
No, arc measure is an ambiguous expression since it could also refer to the angular measure of the arc.
The bible tells u so * * * * * Obviously answered by some who is not literate enough to tell the difference between an ark (Biblical) and an arc (mathematical). Having said that, you need to know the radius (or some other measure of the size of the circle) and the subtended angle to find the length of an arc.
An arc length is the measure of the distance along the curved line making up the arc. It is longer than the straight line distance between the two end points.
An arc can be measured either in degree or in unit length. An arc is a portion of the circumference of the circle which is determined by the size of its corresponding central angle. We create a proportion that compares the arc to the whole circle first in degree measure and then in unit length. (measure of central angle/360 degrees) = (arc length/circumference) arc length = (measure of central angle/360 degrees)(circumference) But, maybe the angle that determines the arc in your problem is not a central angle. In such a case, find the arc measure in degree, and then write the proportion to find the arc length.
An angle is measurement use to tell the distance between two lines that are concurrent at a point. An arc is the length of a curve drawn with a unchanging distance (radius length) around a point..
(arc length)/circumference=(measure of central angle)/(360 degrees) (arc length)/(2pi*4756)=(45 degrees)/(360 degrees) (arc length)/(9512pi)=45/360 (arc length)=(9512pi)/8 (arc length)=1189pi, which is approximately 3735.3536651