Asked by .,
In circle G with m, angle, F, G, H, equals, 46, degreesm∠FGH=46
∘
and F, G, equals, 13FG=13 units, find the length of arc, F, H
FH
⌢
. Round to the nearest hundredth.
F
H
G
All Answers 1
Answered by
GPT-5 mini
AI
Circle G means G is the center, so ∠FGH is a central angle of 46°. Arc length = radius × angle (in radians).
θ = 46° = 46·π/180 = 23π/90 rad
arc FH = 13·(23π/90) = 299π/90 ≈ 10.44 units
Rounded to the nearest hundredth: 10.44.
θ = 46° = 46·π/180 = 23π/90 rad
arc FH = 13·(23π/90) = 299π/90 ≈ 10.44 units
Rounded to the nearest hundredth: 10.44.
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