How are arc length and area of a sector related to proportionality?
@TheAsker2002 @Teddyiswatshecallsme @Firejay5 @Hoslos
@Science_ALLY @love10129151 @Cassandra_Lea_96 please help.
@rishavraj
@love10129151 ?
@GreenCat @familyguymath @KyanTheDoodle @Science_ALLY @kittenlover731 @lovinbabe @randomecorner
Try this :) http://www.onlinemathlearning.com/radian-arc-length-area-sector-hsg-c5.html
The arc length of a circle is given by the following formula: \[l=\frac{ \theta }{ 360 }*2*\Pi*r\] The area of a sector is then given by : \[A=\frac{ \theta }{ 360 }*\Pi*r ^{2}\] Next if we try to make ratio by doing l=A, we can firstly cancel all common terms between these 2 formulas. The common terms are theta,360 and pi. Then the formulas of length as to area become 2r : r^2, one r is common between the two the ratio of them finally becomes 2 : r
Thanks @Hoslos I already finished the assignment on my own! :D
No problem.
Join our real-time social learning platform and learn together with your friends!