Question

Find the area of the segment of a circle using the figure to the right. $\angle = 113^\circ$ $r = 13.37$ in $h = 7.38$ in $b = 22.30$ in $\angle = \text{Angle}$ $r = \text{Radius}$ $h = \text{Height}$ $b = \text{Base}$

Name: find the area of the segment of a circle using the figure to the right angle 113circ r 1337 in h 738 in b 2230 in angle textangle r textradius h textheight b textbase 78675
Uploaded: 2023-05-25T20:06:45-08:00
Duration: 1 min 35 s
Channel: Kathleen Carty
Description: find the area of the segment of a circle using the figure to the right angle 113circ r 1337 in h 738 in b 2230 in angle textangle r textradius h textheight b textbase 78675

          Find the area of the segment of a circle using the figure to the right.
$\angle = 113^\circ$
$r = 13.37$ in
$h = 7.38$ in
$b = 22.30$ in
$\angle = \text{Angle}$
$r = \text{Radius}$
$h = \text{Height}$
$b = \text{Base}$

find the area of the segment of a circle using the figure to the right angle 113circ r 1337 in h 738 in b 2230 in angle textangle r textradius h textheight b textbase 78675

Added by Joshua P.

Geometry A Common Core Curriculum

Ron Larson, Laurie Boswell 1st Edition

Instant Answer

Solved by Expert Kathleen Carty

05/25/2023

Step 1

The area of a sector is given by the formula: $A_{sector} = \frac{\theta}{360^\circ} \pi r^2$ where $\theta$ is the central angle in degrees and $r$ is the radius. In this case, $\theta = 113^\circ$ and $r = 13.37$ in. $A_{sector} = \frac{113^\circ}{360^\circ} \pi Show more…

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Find the area of the segment of a circle using the figure to the right. $\angle = 113^\circ$ $r = 13.37$ in $h = 7.38$ in $b = 22.30$ in $\angle = \text{Angle}$ $r = \text{Radius}$ $h = \text{Height}$ $b = \text{Base}$